A Data Scientist at MD Anderson Cancer Center operates at the critical intersection of advanced computational science, clinical research, and patient care. Unlike typical technology or finance roles where the primary driver is commercial optimization, your work here directly impacts the mission to eliminate cancer. You will design, build, and implement analytical pipelines that help clinicians and researchers make sense of highly complex, multi-dimensional biological and clinical datasets.
In this role, you are embedded within specialized research labs, clinical departments, or centralized data science divisions. You will work with diverse data types, including high-throughput genomic sequencing, digital pathology images, electronic health records (EHR), and longitudinal clinical trial data. The insights you extract do not just sit in databases; they guide personalized treatment strategies, accelerate drug discovery, and optimize clinical workflows that directly affect patient outcomes.
To succeed, you must possess not only strong technical capabilities in machine learning, statistical modeling, and programming but also a deep curiosity for translational medicine. You will act as a vital bridge between raw data and clinical application, translating complex mathematical concepts into actionable insights that physicians and principal investigators (PIs) can trust.
Preparation focus
editorialNo round sequence has been reported for this company, so work the categories below and confirm the format with your recruiter.
What to demonstrate
- Breadth across SQL, experimentation and product reasoning
- Ability to state assumptions before choosing a method
How to prepare
- Drill the practice exercises below and time yourself
- Prepare three quantified stories about decisions you drove
PracHub editorial advice for the preparation topics above.
Pre-post evaluation on a high-cost or high-risk cohort
Cohorts selected on an extreme value of the outcome regress toward the mean on their own. Members identified as the top 1 percent of spend in one year spend far less the next, whether or not anyone intervenes, because the selecting year captured both chronic severity and one-off events. A pre-post design on such a cohort will report savings every time. A concurrent comparison group selected by the same rule in the same period, or a regression discontinuity at the selection threshold, is the minimum credible design.
Reading the most recent months of a claims-based series as real
Claims incur before they are reported and paid, so recent incurred months are systematically undercounted until runout completes. The lag is not uniform: pharmacy adjudicates in days, professional claims in weeks, inpatient facility claims in months. That means recent data is both too low and mix-shifted toward cheap services, which reads as a cost improvement and a utilisation drop at once. The fix is to hold the last three incurred months back or apply completion factors, and to state the paid-through date on every chart.
Reading experiment results before checking the arm split
Compare observed arm counts against the intended allocation ratio, not an assumed even split, and set the alarm far below the conventional 0.05: at 0.05 roughly one healthy experiment in twenty trips it, which is why sample-ratio checks usually run at p < 0.001 or stricter. The test's power scales with sample size, so it misses a real diversion on a small experiment and fires on an imbalance too small to move the estimate on a very large one. A flag means go find the assignment or logging fault before reading any outcome, not report a mismatch.
Accepting a metric definition without asking about the denominator
Pin down the denominator, the eligibility filter and the time window before computing anything: conversion rate per session, per user, per eligible user and per new user are four different numbers with different behaviour. Restate the definition in one sentence and get agreement before you analyse.
Choose a category, try a prompt, then open its approach, worked solution or follow-up when you need it.
Can you explain the clinical or scientific rationale behind the specif…
Can you explain the clinical or scientific rationale behind the specific machine learning models you selected for your past project?
Approach
- Frame the prediction: the label, the moment of prediction, and the action it triggers.
- Set a baseline first, so any model has something honest to beat.
- Check what information would not exist at prediction time, and exclude it.
Follow-up
- How would you choose the decision threshold, and who owns that choice?
- Where could label leakage enter this setup?
Expand overlapping coverage spans into fractional member-months
member_enrollment has span_id, member_id, plan_id, product_type, effective_date, termination_date (NULL while active). Both dates are inclusive. Write a function returning one row per calendar month of a stated year with total member-months, where a member contributes covered days in the month divided by days in that month, capped at one month per member even when two spans overlap after a plan change or a retroactive span. Do not expand to one row per member-day: the sample has 400,000 members. Output: month, member_months.
Approach
- Resolve NULL termination_date to the reporting end date and say so in a comment. An open span is not an infinite span, and clipping it at the year end is what keeps the denominator finite and auditable.
- Merge overlapping and adjacent spans per member before touching months. Sort by member_id and effective_date, carry a running maximum of the end date, and open a new merged group when effective_date exceeds that running max plus one day. Adjacent means a gap of zero days, which a plan change produces constantly.
- Cross join the merged spans to the 12 month boundaries rather than to days. Overlap days = (min(span_end, month_end) - max(span_start, month_start)).days + 1, clipped below at 0. That is at most 12 rows per span instead of 365.
- Divide overlap days by the number of days in that month, so February and July are weighted correctly, then sum by month.
- Validate on a constructed member before trusting the aggregate: a single span covering the whole year must sum to exactly 12.0.
Worked solution 30 min
- Fill termination_date nulls with the reporting end date and clip all spans to the reporting year.
- Sort by member_id, effective_date, then compute a running max end per member with cummax shifted by one, flag a new group where effective_date > prior_max_end + 1 day, and cumsum the flag to get merged group ids.
- Aggregate each group to min start and max end, producing disjoint spans per member.
- Cross join merged spans to a 12-row month frame, compute clipped overlap days, divide by days in month.
- Group by month and sum.
Follow-up
- Product type changes mid-year. The metric must be reported by product_type. Where does the cap now apply and what breaks?
- An eligibility file arrives with a retroactive termination that shortens a span you already reported on. How do you restate?
- Why member-months rather than distinct members, in one sentence, for a director who wants the simpler number?
Simulate how ignoring clustering inflates the false positive rate
Simulate a provider-level comparison with no true effect. 40 providers, 60 members each, a continuous outcome with total variance 1 and intraclass correlation 0.02. Randomise providers 20 to 20, not members. Over 5,000 replications, report the share of replications where a two-sample t-test run on all 2,400 individual observations, ignoring provider, returns p below 0.05. Report the same share when the unit of analysis is the 40 provider means. Then state how the first number follows from the design effect 1 + (m - 1) x ICC.
Approach
- Decompose the variance explicitly rather than tuning it: provider variance = ICC = 0.02, residual variance = 1 - ICC = 0.98. Draw u_j once per provider and e_ij per member, so the outcome is u_j + e_ij and the correlation between two members of one provider is 0.02 by construction.
- Randomise at the provider level. That is the entire mechanism: the treatment indicator is constant within a provider, so in any single replicate the provider intercepts are confounded with the arm, and the naive test reads that confounding as signal.
- Vectorise over replications with a (reps, providers, members) array. 5,000 x 2,400 normals is trivial in numpy, and a Python loop is what tempts people to cut replications to 500 and report a number with Monte Carlo noise of plus or minus 0.017.
- Predict the answer before running it: design effect = 1 + (60 - 1) x 0.02 = 2.18, naive standard errors are too small by sqrt(2.18) = 1.476, so the rejection rate at nominal 0.05 is about 2 x (1 - Phi(1.96 / 1.476)) = 0.18. Agreement between prediction and simulation is what makes the result a demonstration rather than an anecdote.
- Run the provider-mean analysis as the control. Recovering 0.05 there proves the generator is correct and isolates the failure to the analysis unit.
Follow-up
- How many providers would you need for 80 percent power on a 0.2 SD difference with 60 members each and this ICC?
- Cluster sizes are unequal in reality. The design effect approximation becomes 1 + ((1 + CV^2) x mbar - 1) x ICC. Which direction does that move your sample size and why?
- The intervention cannot be withheld from any provider. Sketch a design that still yields a defensible estimate.
Deduplicate claim versions before totalling allowed amounts
medical_claim_line holds one row per service line per claim version: claim_line_id, claim_id, claim_version, frequency_code (1 original, 7 replacement, 8 void), member_id, service_start_date, procedure_code, allowed_amount, claim_status and adjudicated_at. Adjusted claims appear more than once, so summing every row double counts them. Return total allowed_amount by procedure_code for service_start_date in Q1 2025, counting only lines with claim_status 'paid' on the surviving version of each claim, which is the highest claim_version per claim_id, and dropping the claim entirely when that surviving version carries frequency_code 8. Resolve survivorship with a window function, not a self-join.
Approach
- Resolve survivorship at claim_id, not claim_line_id. Carry MAX(claim_version) OVER (PARTITION BY claim_id) alongside every line and keep lines where claim_version equals it, because a replacement version can contain a different number of lines than the original.
- Read the frequency_code of the surviving version only. A frequency_code 8 removes the claim outright; it does not revert payment to the prior version, so a void must delete the claim rather than promote version n-1.
- Apply claim_status and the date filter after survivorship is resolved. Filtering paid lines first can strip the surviving version and silently elect a superseded one.
- Group by procedure_code and sum allowed_amount, then state the paid-through date on the output because Q1 amounts keep moving until adjudication runout completes.
- Sanity check the shrinkage: report how many claim_ids and how many dollars the dedup removed, so the reviewer can see the step did something.
Worked solution 20 min
- Build a CTE that adds surviving_version = MAX(claim_version) OVER (PARTITION BY claim_id) and surviving_freq = the frequency_code of the row at that version, to every line.
- Filter to claim_version = surviving_version so all lines of the surviving version survive together.
- Drop claims whose surviving_freq is 8, then apply claim_status = 'paid' and service_start_date between 2025-01-01 and 2025-03-31.
- Group by procedure_code, sum allowed_amount, and emit the count of distinct claim_ids contributing.
- Run the naive SUM over all rows beside it and report the difference as the double count that was removed.
Follow-up
- Two rows share a claim_id and claim_version but differ on adjudicated_at. What do you do, and what does that imply about the extract?
- How does the query change if the request is allowed_amount by paid_date rather than service_start_date, and which basis does a finance reconciliation want?
- A void arrives for a claim already published in a closed month. How do you restate without rewriting history in the warehouse?
Report site activation to first randomization without hiding non-enrollers
study_site holds one row per (study_id, site_id): site_activation_date, which is NULL for a site selected but never activated, and site_status. study_subject_visit holds subject_visit_id, study_id, site_id, subject_id, randomization_ts (NULL for screen failures), visit_name, visit_number, actual_visit_date and visit_status, with one row per subject per protocol visit, so randomization_ts repeats across every visit of a randomized subject and a site that has screened nobody has no rows there at all. For one study_id and a stated data cut date, return per activated site the activation date, the first randomization_ts and the days between them, with activated sites that have randomized nobody still present. Add a study-level summary giving median days to first randomization and the share of activated sites with no randomization by day 90.
Approach
- Take the site universe from study_site, never from study_subject_visit. The visit table can only contain sites that have screened at least one subject, so a universe built from DISTINCT site_id there omits exactly the sites this metric exists to expose. Filter study_site to the study and to site_activation_date IS NOT NULL, then LEFT JOIN the per-site first randomization.
- Collapse the grain before aggregating anything on the visit side. The table repeats randomization_ts across every visit of a randomized subject, so any count taken at row grain is inflated by visits per subject. MIN(randomization_ts) per site is safe, COUNT is not.
- State the date boundary rule. randomization_ts is a timestamp and site_activation_date is a date, so a randomization at 23:40 local time can land on either side of a day boundary depending on the zone the timestamp is stored in. Cast once, deliberately, and say which zone.
- Use PERCENTILE_CONT(0.5) WITHIN GROUP (ORDER BY days) for the median and be explicit that it ignores NULLs, so it is a median over enrolling sites only. That is exactly why the non-enroller share is reported beside it rather than instead of it.
- Censor the day-90 denominator against the data cut. A site activated 40 days before the cut has not had 90 days to randomize, so it cannot be scored on that bar and belongs outside that denominator.
Follow-up
- The same site_id appears under two studies. What breaks, and what is the correct grain for this metric?
- Would you present this as a median, as a Kaplan-Meier curve of time to first randomization, or both, and what does the curve show that the median cannot?
- A site randomized one subject who withdrew at visit 2. Does that site count as enrolling here, and how does that differ from a randomized-and-retained measure?
Walk us through a recent research project or data science application …
Walk us through a recent research project or data science application you led, focusing on the tools and methods you chose.
Approach
- Say what you would check first and why it is the highest-information step.
- Work from the decision backwards to the evidence you would need.
- State your assumptions explicitly before working the problem.
Follow-up
- How would you know your answer was wrong?
- What assumption would you test first?
How did you handle data preprocessing, missing values, and quality con…
How did you handle data preprocessing, missing values, and quality control in your most complex dataset?
Approach
- State your assumptions explicitly before working the problem.
- Say what you would check first and why it is the highest-information step.
- Clarify what is being asked and what a complete answer would contain.
Follow-up
- How would you know your answer was wrong?
- What assumption would you test first?
Decompose risk-adjusted cost per member into owned leaf metrics
Build a metric tree, at most four levels deep, from risk-adjusted allowed PMPM down to leaves an owner can move. Data: medical_claim_line (allowed_amount, units, procedure_code, place_of_service_code, service_start_date, claim_version, frequency_code), pharmacy_claim (allowed_amount, days_supply, is_generic, formulary_tier, reversal_flag), member_enrollment (coverage spans, prospective_risk_score). Give the arithmetic identity each split rests on, the leading indicator at each leaf, and identify the one node where the arithmetic is exact but the attribution is not.
Approach
- State the base identity before drawing anything. Allowed PMPM equals total allowed over member-months, and it decomposes exactly by service category c as the sum over c of (units_c / member-months) times (allowed_c / units_c). Utilization per member-month and allowed per unit, summed across categories, so category mix is inside the sum rather than a separate hand-wave.
- Give the change decomposition too, because the tree will be read on deltas: the change in PMPM equals the sum over categories of (change in utilization times base price) plus (base utilization times change in price) plus (change in utilization times change in price). The third term is the interaction, it is not noise, and an analysis that drops it will not reconcile.
- Build the medical branch to leaves with owners: inpatient admits per 1,000 member-months and allowed per admit (with DRG case mix as the sub-split), ambulatory visits per 1,000 and allowed per visit split by place_of_service_code, and emergency visits per 1,000 and allowed per visit. Prepare the data with version dedup to the surviving claim_version before a single dollar is summed, since frequency_code 7 replaces and 8 voids.
- Build the pharmacy branch on 30-day equivalents: scripts_30 equals the sum of days_supply over 30 on unreversed fills, so pharmacy PMPM equals (scripts_30 per member-month) times (allowed per 30-day script). Split the price term exactly as g times the generic price plus (1 minus g) times the brand price, where g is the generic dispensing rate, which makes generic substitution and unit price separable leaves with different owners.
- Attach one leading indicator per leaf: prior-authorization approvals and elective surgical bookings ahead of inpatient admits, contract effective dates ahead of allowed per unit, site-of-service steering ahead of the ambulatory place_of_service mix, new-to-brand starts and formulary tier placement ahead of pharmacy price.
- Name the node where arithmetic is exact but attribution is not: the risk-adjustment denominator. Dividing by the population mean prospective_risk_score is exact arithmetic, but the score is built from coded diagnoses, so more complete coding raises the denominator and lowers risk-adjusted PMPM with no change in care delivered. Carry raw PMPM, the mean risk score trend and a coding-intensity measure such as diagnoses per member-year beside it, permanently.
Worked solution 45 min
- Write the base identity and the three-term change decomposition on paper first, and confirm the terms sum to the total change on a two-category toy example before touching real data.
- Specify the preparation rules that precede any aggregation: dedup medical_claim_line to the surviving version per claim_id using claim_version and frequency_code, drop both rows of every reversed pharmacy pair, and build member-months from coverage spans with partial months counted fractionally.
- Draw the medical branch and the pharmacy branch to leaf level, writing the identity beneath each split rather than only the metric name.
- Write the generic-dispensing split as the exact price identity and confirm it reproduces the observed allowed per 30-day script.
- Attach one leading indicator and one named owning function to each leaf.
- Write the caveat on the risk-adjustment node, including the two companion series that must be published with it.
Follow-up
- Utilization is flat and allowed per unit is flat, yet PMPM rose 4 percent. Name every place the increase can be hiding.
- Your member-month denominator came from coverage spans that overlap across products for some members. What does that do to PMPM, and how do you decide whether to deduplicate?
- Which leaf would you refuse to put on a team's scorecard, and why?
Protocol deviations fell as new sites came online
Protocol deviations per 100 completed visits across a multi-site study fell from 4.6 to 2.9 over two months while randomisation accelerated. study_subject_visit carries study_id, site_id, subject_id, visit_number, visit_name, planned_visit_date, actual_visit_date, visit_window_days, visit_status, protocol_deviation_flag, deviation_severity, data_entry_ts and site_activation_date. Operations wants to credit a retraining rollout that began in that window. Establish whether deviation behaviour changed, and deliver a version of the series that is safe to review monthly.
Approach
- Treat deviation flags as late-arriving data. Build a lag triangle of data_entry_ts minus actual_visit_date, because deviations are largely identified during monitoring review weeks after the visit, so the two most recent months are structurally undercounted in exactly the way an improvement looks.
- Hold back the months that are not developed, or apply development factors fitted on fully developed months, and restate. Do this before any explanation involving training.
- Attack the denominator. It counts visits with visit_status 'completed', while out_of_window and missed visits are excluded even though out-of-window attendance is itself a deviation in most protocols, so a site that pushes visits out of window lowers the rate twice over.
- Standardise the visit mix. Newly activated sites contribute mostly screening and baseline visits, which carry fewer procedures and fewer opportunities to deviate than later treatment visits, so compute the rate within visit_number strata and reweight to a fixed mix before comparing months.
- Split major from minor deviation_severity and report them separately. A single major deviation can remove a subject from the per-protocol analysis set while ten minor ones may not, so a pooled rate can fall while the consequential series rises.
- Before attributing anything to training, model at the right level: subjects are nested in sites, so use a random intercept per site or cluster-robust standard errors. With average cluster size m and intracluster correlation rho the variance is understated by the design effect 1 + (m - 1) times rho, which at m = 60 and rho = 0.02 is about 2.2, so naive intervals are roughly 1.5 times too narrow.
Follow-up
- Design a defensible evaluation of the retraining rollout, given it was deployed site by site and cannot be withheld.
- Your reweighted series is flat but major deviations rose. What do you escalate and to whom?
- How would you decide the holdback period, and how would you communicate a provisional number without it being quoted as final?
For a candidate whose interviews will centre on A/B testing, metric movement and causal claims. Design comes before arithmetic, arithmetic before analysis, and the week ends by rehearsing the readout rather than the derivation.
Prepare, practise & reflect
One practical outcome each day. Spend longer where you need it.
0 / 7 done01Design one test end to end on paper
- Take a single feature change and write the full design: randomization unit, the exact point of exposure, the primary metric with its grain, guardrails, allocation, planned duration, and the decision rule committed before any data exists.
- Write why the randomization unit must sit at or above the level where treatment can spill over, and give one case where user-level randomization is still contaminated (shared accounts or devices, or two participants in the same marketplace).
- State in advance what you will do if the primary metric is flat while a secondary metric is significant.
Deliverable: A one-page test design with a decision rule written before launch.
Practice prompt ↗Practice prompt ↗Worked solution ↗02Power arithmetic until it is automatic
- Compute required sample size per arm for a binary metric with the normal approximation, n is approximately 2 times (z for alpha/2 plus z for power) squared times p(1 minus p) divided by delta squared, for baselines of 2, 10 and 40 percent at a 5 percent relative lift, and note that for a fixed relative lift the requirement falls as the baseline rises because delta grows proportionally with p.
- Redo the calculation for a continuous metric using variance in place of p(1 minus p), and show why a heavy-tailed quantity such as revenue per user needs either far more traffic or a capped version with a stated cap.
- Convert one of the results into weeks given a weekly eligible traffic figure, then list the two honest ways to shorten it (accept a larger detectable effect, or reduce variance) and write why quietly lowering the power target is a decision to miss more real wins, not a speedup.
Deliverable: A small script or sheet that maps baseline, minimum detectable effect, alpha and power to sample size and weeks, cross-checked against a published calculator.
Practice prompt ↗Practice prompt ↗03Variance and the unit-of-analysis problem
- Take a ratio metric whose denominator is not the randomization unit (clicks per session, randomized by user) and compute the standard error twice, once naively at session level and once by the delta method or a user-level bootstrap, then record how much the naive version understates it.
- Implement CUPED on simulated data: choose a pre-period covariate X measured before assignment, estimate theta as Cov(Y, X) divided by Var(X), and analyse Y minus theta times (X minus its mean) in place of Y. Confirm the variance of the adjusted outcome equals the raw variance multiplied by one minus the squared correlation between Y and X, so a correlation of 0.45 removes about 20 percent of the variance and not 80.
- Now run that simulation a few hundred times and confirm the adjusted effect estimate is unbiased for the same effect rather than numerically identical to the raw one. Within any single run the two differ, sometimes by a large fraction of the true effect, because the two arms' pre-period covariate means never coincide exactly in a finite sample; they agree in expectation, which is the property that matters and the one to state out loud.
Deliverable: A notebook showing the adjusted estimator with a measurably smaller variance than the raw one, plus a repeated-simulation table showing the two estimators agreeing on average while differing run by run.
Practice prompt ↗Practice prompt ↗04Validity threats you can actually test for
- Run a sample ratio mismatch check as a chi-square goodness-of-fit test against the intended allocation, and write the three causes you would chase first (assignment logged before exposure, an arm-specific redirect or load failure, bot filtering applied asymmetrically).
- Simulate peeking: generate A/A data, test daily at alpha 0.05 across 14 looks, record the inflated false positive rate, then apply an alpha-spending boundary or commit to a fixed horizon and confirm the rate returns to nominal.
- Write how you would separate a novelty effect from a durable lift using the treatment effect plotted against days since first exposure, and what shape would change your recommendation.
Deliverable: One table showing the peeking false positive rate before and after correction, plus a written SRM triage list.
Practice prompt ↗Practice prompt ↗Worked solution ↗05When randomization is not available
- Write the identifying assumption for difference-in-differences (parallel trends in the absence of treatment), then plot pre-period trends for two candidate control groups and justify rejecting one of them.
- Design a switchback test for a change where user-level randomization would leak across participants, choosing a time-block length against the carryover you expect and saying how you would detect carryover in the data.
- List what an interrupted time series or a synthetic control buys you and the one thing neither can rule out: an unobserved shock that coincides with the launch.
Deliverable: A one-page memo recommending a single quasi-experimental design and naming its weakest assumption explicitly.
Practice prompt ↗Practice prompt ↗06The readout query
- Write the assignment-to-exposure join that returns exactly one row per unit per experiment, and handle units appearing in both arms by excluding and counting them rather than silently keeping one.
- Compute the per-arm metric, its variance and the relative lift with a confidence interval in SQL, then reproduce the identical numbers in a notebook as a cross-check.
- Add a segment breakdown and write the sentence that keeps it from being p-hacking: segments declared in advance, everything else reported as exploratory and corrected for multiplicity.
Deliverable: A single query that outputs the full readout table, matched to a notebook recomputation.
Practice prompt ↗07Present it to someone who will not read the appendix
- Give a 10-minute readout of a real or simulated experiment in the order decision, number, uncertainty, caveat.
- Have your listener ask "can we ship it" in the case where the primary is flat and a guardrail moved, and answer with a recommendation rather than a request for more data.
- Rewrite your opening line so the recommendation lands before any methodology.
Deliverable: A one-page readout whose first line is the recommendation.
Practice prompt ↗Worked solution ↗Expand any day for tasks and deliverables. Your progress is saved on this device.
Work that nobody used is a common and unflattering pattern in data careers, and interviewers probe for it. Have a story about an analysis that changed a decision, and be specific about how you got it in front of the person who could act. Also have one about work that went nowhere, with your reading of why.
Describe a time when your model's results contradicted the initial hyp…
Describe a time when your model's results contradicted the initial hypothesis. How did you investigate and present these findings?
Approach
- Pick a story where you drove the decision, not one where you observed it.
- State the situation in two sentences and spend the rest on your reasoning.
- Name the disagreement or constraint, and how you resolved it with evidence.
Follow-up
- What did you decide not to do, and why?
- How did you know the outcome was caused by your change?
Disagree with a product manager about an adherence nudge
A product manager proposes shipping a refill-reminder feature to the whole member base, citing an internal analysis: members with 12-month proportion of days covered at or above 0.80 had 31 percent fewer admissions than members below it. The roadmap date is three weeks out and engineering is scoped. You believe the comparison builds survival and continuous coverage into the exposure definition, and is separately confounded by the kind of member who refills on time. Deliverable: what you say in the room, what you send afterwards, and the smallest study you would accept as sufficient to ship.
Approach
- The probe is whether you can be specific and non-territorial at once. A disagreement that arrives as 'the analysis is flawed' costs you the room; one that names a mechanism and offers a cheaper path keeps it.
- Name the two defects separately, because they have different fixes. Classifying a member as adherent over 12 months requires them to stay alive and stay covered for those 12 months, and that guaranteed event-free interval is assigned to the adherent group. Separately, members who refill on schedule differ from those who do not in ways claims never record.
- Show rather than assert. Rerun the same comparison as a landmark analysis: classify adherence over days 1 to 90, start follow-up at day 91 for everyone still enrolled and event-free, and report how much of the 31 percent survives.
- Separate the association claim from the intervention claim out loud. Nothing in the analysis speaks to whether a reminder changes refill behaviour, which is the actual product question and is separately testable.
- Offer the shippable path: a randomised holdout on a subset with proportion of days covered as the primary endpoint, powered on the plausible effect of a reminder rather than on the 31 percent, with a stated read date.
Follow-up
- The landmark rerun still shows a 20 percent difference. Do you ship?
- The product manager says a holdout delays launch. How do you cost that argument?
- What primary endpoint do you choose, and why not admissions?
Sequence three urgent requests with one analyst-week available
Three requests land on Monday and you have one week. An actuarial team needs incurred-claims completion factors restated before a filing deadline on Thursday. A clinical programme owner wants a deterioration model refreshed because its calibration has drifted in one region. A trial operations team wants site enrolment forecasts for a portfolio review in two weeks. Each requester believes theirs is blocking. Deliverable: your sequence with the reasoning, the message you send to whoever is deprioritised, and the smaller artefact you hand each of the two you cannot fully serve.
Approach
- The probe is whether you prioritise on consequence and reversibility rather than on who asked loudest or most recently.
- Classify each request by what happens if it slips. A regulatory or contractual deadline is irreversible on its date, a drifting model is causing harm every day it keeps running, and a portfolio review can absorb a provisional number. That ordering is defensible to all three requesters because it does not depend on your preferences.
- Take the deadline-bound work first, but scope it to the minimum defensible output, because completion factors feeding a filing carry a different error tolerance than a slide.
- Do not let the drifting model simply wait. Quantify the harm cheaply by comparing calibration in the affected region against the rest, and if it is materially miscalibrated propose flagging or suppressing its output for that region within the hour rather than at the end of a refresh.
- Give each deprioritised requester something real: a provisional forecast with its uncertainty and a refresh date, or a diagnostic that tells them whether their problem is urgent. Say no explicitly with a date rather than going quiet, because silence is what produces escalation.
Follow-up
- The programme owner escalates to your manager. What do you want your manager to be able to say?
- Midweek the actuarial work needs two more full days than you estimated. What gives?
- How does your answer change if the drifting model drives a clinical outreach list rather than a report?
- 01
Describe a time when your model's results contradicted the initial hypothesis. How did you investigate and present these findings?
- 02
A product manager proposes shipping a refill-reminder feature to the whole member base, citing an internal analysis: members with 12-month proportion of days covered at or above 0.80 had 31 percent fewer admissions than members below it. The roadmap date is three weeks out and engineering is scoped. You believe the comparison builds survival and continuous coverage into the exposure definition, and is separately confounded by the kind of member who refills on time. Deliverable: what you say in the room, what you send afterwards, and the smallest study you would accept as sufficient to ship.
- 03
Three requests land on Monday and you have one week. An actuarial team needs incurred-claims completion factors restated before a filing deadline on Thursday. A clinical programme owner wants a deterioration model refreshed because its calibration has drifted in one region. A trial operations team wants site enrolment forecasts for a portfolio review in two weeks. Each requester believes theirs is blocking. Deliverable: your sequence with the reasoning, the message you send to whoever is deprioritised, and the smaller artefact you hand each of the two you cannot fully serve.
Is this an official MD Anderson Cancer Center interview guide?
No. It is PracHub's own research and practice material for the Data Scientist role at MD Anderson Cancer Center. Rounds and questions reflect what candidates have reported, not a process MD Anderson Cancer Center has published, and they change over time. Confirm the current format and scope with your recruiter.
PracHub interview research ↗How technical is the interview process compared to tech companies?
The technical focus is less on competitive programming (like LeetCode-style algorithm puzzles) and much more on applied statistics, machine learning methodology, and scientific domain knowledge. You will be evaluated on your ability to apply the right analytical tools to solve real biological or clinical problems, rather than your speed at optimizing low-level algorithms.
PracHub interview research ↗Do I need a background in biology or oncology to be hired?
While prior experience in oncology, bioinformatics, or clinical data is highly valued, it is not always a strict prerequisite. A strong quantitative foundation, combined with a demonstrated eagerness to learn the underlying biology and clinical concepts quickly, can make you a highly competitive candidate.
PracHub interview research ↗What is the typical timeline from application to offer?
The process can take anywhere from 4 to 8 weeks, and sometimes longer. Because hiring involves multiple stakeholders—including HR, department administrators, peer data scientists, and the lab PI—coordinating schedules and completing institutional background verifications can take time. Patience and structured follow-ups are highly recommended.
PracHub interview research ↗Sources & methodology 3 sources ↗
No official company page is cited. Rounds and questions come from candidate reports and PracHub editorial material; each source shows the date it was read.
- 01PracHub interview research ↗
PracHub editorial research into this company and role, maintained with this guide. Candidate-reported, not an employer publication.
PracHub page · Accessed 2026-09-22 - 02PracHub Data Scientist practice ↗
Cross-company practice questions for this role.
PracHub page · Accessed 2026-09-22 - 03PracHub interview preparation framework ↗
The framework the preparation plan follows.
PracHub page · Accessed 2026-09-22