Interview guides · Banner Life

Banner Life Data Scientist Interview Questions & Guide 2026

A two-week prep plan for Banner Life data scientist candidates: write your answer before reading the solution, revisit misses three days later.

The 60-second brief

As a Data Scientist at Banner Life, you operate at the intersection of complex financial modeling, risk assessment, and customer-centric insurance solutions. Your work is fundamental to the company’s ability to provide financial security to its policyholders, as you transform raw data into actionable insights that drive product innovation and underwriting accuracy.

The boundary with engineering varies enough to be worth asking about directly. Some seats end at the analysis and the writeup; others carry feature pipelines, scheduling and alerting, which decides whether production data plumbing belongs in your prep at all.

Focus areas

Report only matured cohorts for loss metrics
Decompose expected loss into PD, LGD, EAD
Separate authorization, settlement and dispute outcomes cleanly

Overview

You will contribute to a culture that values precision and clarity, working closely with cross-functional teams to solve high-stakes problems. Whether you are refining predictive models or visualizing trends to support executive decision-making, your technical output directly influences the company's competitive position in the insurance landscape. Expect to engage with real-world datasets that require both rigorous statistical discipline and a clear understanding of business objectives.

The interview process at Banner Life can be variable; stay proactive with your recruiter regarding timelines to ensure you remain top-of-mind during the selection phase.

Where to focus your preparation

Treat the sections below as preparation areas and confirm the format with your recruiter.

Preparation focus

No 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

Where candidates lose points

Assuming a model is fair because protected attributes are not among its inputs

Postcode, device, tenure, income proxies and even transaction patterns correlate with protected characteristics, so a model can produce a disparate outcome without ever reading the attribute. Credit decisions additionally carry an explainability obligation in many jurisdictions, since a denial has to be accompanied by its principal reasons, which constrains model form and feature engineering rather than being a reporting afterthought. Treating fairness testing and reason-code generation as design constraints from the first model version is far cheaper than retrofitting them to a deployed one.

Counting authorizations instead of weighting them, and summing amounts across currencies

Declines skew toward high-value, cross-border and card-not-present transactions, so an unweighted approval rate can sit flat while approved value falls. Merchant retry logic also turns one declined purchase into several rows, inflating the denominator by an amount that varies by merchant and by decline reason. Amounts are held in the minor unit of the transaction currency and that unit is not always two decimals, since some currencies have none and some have three, so summing amount_minor across currencies produces a figure with no interpretation at all.

Extrapolating a first-week lift inflated by novelty effects

Plot the treatment effect by days since first exposure instead of quoting one pooled average. A lift that decays toward zero across the test window is behaviour that will not persist, and annualising it produces a forecast that misses by an order of magnitude.

Reading an observational correlation as a causal effect

Name the confounder you are most worried about and the design that would remove it: an experiment, a difference-in-differences with a checked pre-period trend, an instrument, or a regression discontinuity. When none is available, state which direction the bias likely runs and bound the claim accordingly.

Questions & practice

What are the assumptions of linear regression and how do you verify them?

Medium · machine learning and modelling

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.
Pick an evaluation metric that matches the cost of each error type, not a default.

Follow-up

What would you monitor after launch to know the model is still valid?
Where could label leakage enter this setup?

Can you describe the trade-off between bias and variance in model performance?

Medium · machine learning and modelling

Approach

Pick an evaluation metric that matches the cost of each error type, not a default.
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.

Follow-up

Where could label leakage enter this setup?
How would you choose the decision threshold, and who owns that choice?

Estimate a delinquency roll-rate matrix and project twelve months

Hard · roll rates · markov chain · survivorship

fct_loan_performance_monthly gives loan_id, as_of_month_end, months_on_book, delinquency_bucket, charge_off_flag, prepaid_in_full_flag and restructured_flag. Build a month-to-month transition matrix over the five delinquency buckets plus absorbing charged_off and prepaid states. Loans that stop appearing must be routed to an absorbing state rather than dropped. Project the current book forward 12 months by repeated matrix multiplication and report the projected share reaching charge-off. Handle restructured_flag explicitly, and name one place the Markov assumption fails on this data.

Approach

Build consecutive month pairs per loan by shifting as_of_month_end within loan_id, then verify the shifted value is exactly one month later. A gap is not a transition, it is an exit you have not resolved yet.
Resolve exits before counting anything. A loan whose last row carries charge_off_flag moves to charged_off, one carrying prepaid_in_full_flag moves to prepaid, and one that disappears with neither is a data question to raise rather than silently discard, because discarding it is survivorship that inflates every cure rate.
Count pairs into a 7 by 7 matrix and row-normalise. Assert every row sums to one and the two absorbing rows are the identity; a row that does not sum to one means exits were dropped.
Decide and state the restructure rule. Restructuring resets days_past_due, so a dpd_60_89 to current move on a restructured loan is not a cure. Either give restructured loans their own state or carry the pre-restructure bucket, but do not let that move land in the cure cell.
Project by taking the current bucket distribution as a row vector and multiplying by the matrix twelve times. Report the charged_off entry, and report it again from an all-current starting vector so the reader can see how much of the projection comes from loans that are already delinquent today.
State the homogeneity failure plainly: transition rates depend strongly on months_on_book, so one pooled matrix applied to a book with a young mix understates early-life delinquency. If the mix is moving, estimate separate matrices by seasoning band.

Worked solution (45 min)

Sort by loan_id and as_of_month_end, shift to form (from_state, to_state) pairs, and flag pairs whose month gap is not exactly one.
For each loan's final row, assign the absorbing destination from charge_off_flag or prepaid_in_full_flag, and list loans that vanish with neither as an exception count to report.
Apply the restructure rule, then build the 7 by 7 count matrix with a cross-tabulation over ordered state categories and row-normalise it.
Assert row sums equal one and absorbing rows are the identity, then take the current month's bucket distribution as a row vector.
Multiply twelve times, report the charged_off component, and repeat from an all-current vector for comparison.

Expected result: A 7 by 7 row-stochastic matrix with identity rows for charged_off and prepaid, a current-to-current diagonal typically above 0.95, roll rates rising with bucket depth, and a 12-month projected charge-off share of a few percentage points from an all-current start and materially higher from the actual book.

Verify it yourself

Every row sums to one within floating-point tolerance, and both absorbing rows are exactly the identity.
No mass sits in cells that skip a bucket upward, such as dpd_1_29 to dpd_60_89 in one month; if there is, the pairs are not actually consecutive months.
The projection from an all-current start is strictly below the projection from the real book distribution.
Backtest by estimating on months up to t minus 12 and comparing the projected distribution with the realised one at t; a systematic optimistic gap points at dropped exits or at seasoning, not at noise.

Follow-up

How would you validate the projection against what actually happened, and over what window?
The cure rate out of dpd_30_59 rose five points last quarter. What are the candidate explanations and how would you separate them?
When would you prefer a vintage curve to a roll-rate projection, and why?

Reconcile captured authorizations against the daily settlement total

Easy · reconciliation · currency · rounding

fct_payment_authorization holds captured_amount_minor in transaction_currency, and settlement_amount_minor in settlement_currency with settlement_fx_rate applied at settlement rather than at authorization. The rate is quoted in major units of settlement_currency per major unit of transaction_currency, and dim_currency.minor_unit_exponent carries the ISO 4217 exponent for each code (0, 2 or 3 depending on the currency). Produce a daily reconciliation: for each settled_at date and settlement_currency, return settled_count, total settlement_amount_minor, and the sum of captured_amount_minor converted into settlement minor units. Flag any date and currency pair whose two totals differ by more than one minor unit per settled authorization. Do not sum amounts across currencies anywhere in the output.

Approach

Restrict to rows that actually settled: settled_at is not null and settlement_amount_minor is not null, which is a smaller population than captured rows because a capture can still be in flight.
Truncate settled_at to a date with an explicit time zone so the cut matches the ledger's cut, since settled_at is timestamptz and date_trunc on timestamptz silently uses the session time zone.
Join dim_currency twice, once on transaction_currency and once on settlement_currency, so both exponents are on the row. Minor units are not a common scale: a bare captured_amount_minor * settlement_fx_rate is correct only when the two exponents are equal, and a zero-decimal currency settling into a two-decimal one is wrong by a factor of 100.
Convert per row as ROUND(captured_amount_minor::numeric / POWER(10::numeric, exp_txn) * settlement_fx_rate * POWER(10::numeric, exp_settle)) — minor units to major in the transaction currency, apply the major-per-major rate, then back to minor units in the settlement currency. The collapsed form ROUND(captured_amount_minor::numeric * settlement_fx_rate * POWER(10::numeric, exp_settle - exp_txn)) is the same expression. Round per row and then sum, not SUM(...) * an average rate, because the rate varies row by row and rounding per row is what the settlement file did.
Group by the settlement date and settlement_currency together, never by date alone, and carry the currency into every output column name or row.
Compare the two totals with a tolerance scaled by settled_count, since per-row rounding accumulates linearly in the number of rows rather than being a fixed constant.

Worked solution (25 min)

Filter to settled rows and derive settlement_date from settled_at with an explicit time zone.
Join dim_currency on transaction_currency and again on settlement_currency to pick up exp_txn and exp_settle; fail the run if either is null rather than defaulting to 2.
Aggregate by settlement_date and settlement_currency: COUNT(*), SUM(settlement_amount_minor), and SUM(ROUND(captured_amount_minor::numeric / POWER(10::numeric, exp_txn) * settlement_fx_rate * POWER(10::numeric, exp_settle))).
Add a derived difference column and a boolean flag where ABS(difference) > settled_count.
Order by the flag first and then by settlement_date so the exceptions surface at the top.

Expected result: One row per settlement_date and settlement_currency, carrying settled_count, settlement_total_minor, converted_capture_total_minor, their signed difference, and a boolean exception flag. On clean days the difference is small relative to settled_count and has no consistent sign. Pairs with unequal exponents reconcile exactly as well as equal-exponent pairs; if they do not, the exponent terms are missing rather than the FX rate being wrong.

Verify it yourself

The difference divided by settled_count stays well under one minor unit on unflagged days, which is the expected size of per-row rounding.
Restricted to rows where exp_txn = exp_settle, the exponent-aware conversion and a bare captured_amount_minor * settlement_fx_rate agree exactly; restricted to rows where the exponents differ by 2, the bare form is smaller by exactly a factor of 100. That is the direct test that the dim_currency join is load-bearing.
Re-running with SUM over all currencies at once produces a number that changes when a zero-decimal currency's volume moves, which demonstrates why the cross-currency total is meaningless.
settled_count summed over all dates equals COUNT(*) on the same settled-row filter with no grouping.

Follow-up

A partial capture means captured_amount_minor is less than amount_minor. Where does that show up in this reconciliation, and where does it not?
On one currency pair the converted total is consistently about one hundredth of the settlement total, on every date, while the other pairs reconcile. Which two columns do you inspect first, and what single change fixes it?
The rate is documented as major-per-major. If a feed started publishing it minor-per-minor instead, which pairs would still reconcile and which would break?
How would you present a total across currencies to a finance partner who has asked for one number?

Customers with no credit application, avoiding the NOT IN trap

Medium · null semantics · anti-join · scd type 2

Count current customers who have never submitted a credit application, broken out by segment. dim_customer is a slowly changing dimension type 2, so restrict to is_current = true, kyc_status = 'verified' and closed_at null. In fct_loan_application, customer_id is null for applicants who were not customers when they applied. Write the anti-join, return segment and customer_count, and state in one line what NOT IN (SELECT customer_id FROM fct_loan_application) returns against this table and why.

Approach

Pin the dimension to one row per customer first: is_current = true already guarantees that, but say so out loud, because forgetting it multiplies every count by the number of attribute versions a customer has accumulated.
Write the anti-join as NOT EXISTS with a correlated predicate on customer_id, which evaluates per row and is unaffected by nulls anywhere in the applications table.
Name the failure explicitly: NOT IN against a nullable column compares each candidate to a set containing NULL, the comparison yields UNKNOWN rather than TRUE, and the whole predicate is therefore never satisfied, so the query returns zero rows.
If NOT IN is required for some reason, add WHERE customer_id IS NOT NULL inside the subquery, which restores the intended semantics, and note that a LEFT JOIN with an IS NULL filter is equally safe.
Group by segment and sanity-check the total against the unfiltered current-customer count minus the count of distinct applying customers.

Follow-up

Rewrite it as a LEFT JOIN with IS NULL and say when you would prefer that form to NOT EXISTS.
How does the answer change if you want customers who never applied as of a historical date rather than today?
The applications table has 40,000 rows with a null customer_id. What are those rows, and are they a data quality problem or a product fact?

Explain the difference between supervised and unsupervised learning in a business context.

Medium

Approach

State your assumptions explicitly before working the problem.
Clarify what is being asked and what a complete answer would contain.
Work from the decision backwards to the evidence you would need.

Follow-up

How would you know your answer was wrong?
What assumption would you test first?

Read a segment-sliced result with a fading first-week lift

Medium · multiple comparisons · novelty effects · mix shift

A three-week test of an in-app credit-limit-increase offer had one pre-registered primary metric. The readout also slices 24 secondary segment-by-metric cells, of which three are significant at 0.05 with p-values 0.011, 0.028 and 0.041. The treatment effect on the primary was plus 8.1 percent in calendar week one, plus 3.4 percent in week two and plus 1.5 percent in week three. Say which claims survive, what the decay does and does not prove, and what you tell the sponsor.

Approach

Compute what chance alone produces before interpreting any cell. With 24 tests at 0.05 the expected number of false positives is 1.2, the probability of at least one is 1 - 0.95^24 = 0.708, and the probability of three or more under an independence approximation is about 0.12. Three hits is an unremarkable outcome, not a signal.
Apply a stated correction rather than a vibe, and be precise about which one the reported numbers can settle. Holm and Bonferroni both begin at 0.05 / 24 = 0.00208, so the smallest p-value alone decides them. Benjamini-Hochberg sorts all m p-values ascending and finds the largest k with p(k) <= k * q / m; at q = 0.10 and m = 24 the rank-k threshold k / 240 starts at 0.00417 and rises to 0.10 at k = 24, so it is a step-up test over the whole family and its verdict cannot be read off the three cells that happened to fall below 0.05. Ask for all 24 p-values, report the surviving set, which may be empty, and demote the rest to hypotheses for a future test.
Refuse to call the decay novelty until the competing explanations are ruled out. Three things produce a falling weekly effect: a genuine novelty response from existing users that reverts, a mix shift because week three's exposed population is not week one's, and an effect that is correctly one-shot because a limit increase is taken once per customer.
Separate them with concrete cuts. Plot the effect against time since first exposure instead of calendar week, which removes the mix shift. Compare users onboarded during the test, who never saw the previous experience and therefore cannot show novelty, against existing users. Hold back a small fraction of traffic for a long-run read.
Fix the estimand to match the mechanism. For a one-shot offer the meaningful quantity is cumulative take-up per exposed user over a fixed horizon, not a weekly rate, and under that estimand a declining weekly rate is exactly what a working feature looks like.
Give the sponsor one number with its interval, name the decision it supports, and list the exploratory cells separately under a heading that says they are not results.

Worked solution (25 min)

Compute the chance baseline: 0.95^24 = 0.292, so P(at least one false positive) = 0.708 and the expected count is 1.2.
Settle the corrections the reported numbers can settle. Holm and Bonferroni both require the smallest p-value to clear 0.05 / 24 = 0.00208; 0.011 does not, so neither rejects anything, and that conclusion needs only the one number. Benjamini-Hochberg is different: with m = 24 and q = 0.10 the rank-k threshold is k / 240, which runs 0.00417, 0.00833, 0.0125 for the three reported cells (all three fail their own thresholds) but passes 0.05 at k = 13 (0.05417) and reaches 0.10 at k = 24. Because BH rejects the k smallest hypotheses whenever any p(k) clears its threshold, one of the 21 unreported p-values sitting between 0.05 and its own rank threshold would make BH reject every cell down to rank 1, the three included. Demand the full ordered vector of 24 p-values before stating a BH verdict.
Rebuild the weekly series on time since first exposure and overlay new versus existing users, then state which of novelty, mix shift and one-shot mechanics the pattern is consistent with.
Recompute the primary as cumulative take-up per exposed user at a fixed 21-day horizon and report that with its confidence interval as the headline.
Write the sponsor summary: one confirmatory number, the exploratory cells listed as non-results pending the full p-value vector, and a proposed follow-up test for the single most plausible segment hypothesis.

Expected result: Holm and Bonferroni reject nothing, and that follows from the reported numbers alone: the smallest p-value, 0.011, exceeds 0.05 / 24 = 0.00208. Benjamini-Hochberg at q = 0.10 is not decidable from three p-values, because it is a step-up test over all 24 whose rank-k threshold k / 240 passes 0.05 at k = 13, so the correct move is to demand the full ordered vector and name the condition that would flip it rather than assert that nothing survives. Until that vector arrives the three cells are exploratory, not findings. Only the pre-registered primary is confirmatory, restated as cumulative take-up over a fixed horizon. The 8.1 to 1.5 percent decay is not established as novelty; the correct answer names mix shift and the one-shot nature of a limit increase as competing explanations and gives the cuts that separate them.

Verify it yourself

Binomial sanity check: P(3 or more hits out of 24 at 0.05) is about 0.12 under independence, so three hits is unremarkable; correlation among the cells makes the true probability higher still.
BH self-check: the rank-k thresholds k * 0.10 / 24 must run from 0.00417 at k = 1 to 0.10 at k = 24 and cross 0.05 between k = 12 and k = 13. Any BH conclusion that uses only the p-values below 0.05 is ignoring the ranks where the threshold is loosest.
The cumulative take-up curve per exposed user should be monotone increasing and flatten, while the weekly rate falls. Both are the same data, which is the point.
New users during the test should show no decay if the decay is novelty. If they decay the same way, novelty is not the explanation.
Re-run the segment slice on an A/A period: if it also produces two or three significant cells, the slicing procedure itself is the finding.

Follow-up

The three significant cells are all in the same segment. Does that change your reading, and how would you test whether it is a real interaction rather than three correlated slices of one population?
Design the long-term holdback: what size, for how long, and what does it cost you in foregone treatment?
If cumulative take-up is the estimand, what is the right horizon and how do you keep it from being chosen after seeing the data?

Manual review rate doubles on the day two changes ship

Hard · definition change · model version · population stability

Manual review rate on fct_loan_application, defined as decided_by = 'manual' over decisions in ('approve','decline'), stepped from 9 to 18 percent on a single day. That day a new model_version went live, and the same release changed which referral paths are recorded as manual. Columns: submitted_at, channel, bureau_score, model_pd_12m, model_version, policy_rule_hits, decision, decided_by, decision_at. Attribute the step across definition, model and population, with a number against each.

Approach

Establish the shape before the cause. A definition or code change produces a step at the deploy timestamp; a population change produces a ramp. Plot at hourly granularity either side of the release and read which one this is.
Dual-run the definition. Recompute the metric under both the old and the new recording rules across several months of history. If the historical series under the new rule sits near 18 percent throughout, that part of the step is definitional and should be restated, not investigated.
Hold the model constant and decompose the residual by policy_rule_hits identifier. A referral rule keyed to a score threshold shows its own step, and naming the rule is what makes the finding actionable to the policy owner.
Test the score, not the applicants. Compare model_pd_12m distributions by model_version on the same applications where shadow scores exist; otherwise compare adjacent weeks with a population stability index, treating the customary 0.1 and 0.25 marks as heuristics rather than tests, and assess calibration separately from ranking.
Test the applicants, not the score. Compare channel mix, bureau_score distribution and null-bureau share across the boundary. If those are stable, population is not a driver and should be reported as approximately zero rather than left unquantified.
Deliver three components that sum to the observed step, each with the team that owns it.

Follow-up

If the new model is better calibrated, is a higher referral rate the correct outcome or a threshold nobody retuned?
How would you have caught the recording change before it reached the dashboard?
What is the swap set here, and which swap group would you inspect first?

Suggested practice checklist

Four days spend equal time on query work, statistics, modelling and product judgement at deliberately shallow depth, which produces a scored map of where you actually stand. The last three days spend everything on the two areas the role weights most, and close by re-running day one to measure movement.

Day 1 — Breadth pass: query fluency

Solve six prompts spanning aggregation, joins, window functions and date arithmetic in 60 minutes total, stopping at 10 minutes each whether or not it works, and mark every prompt as solved, solved slowly, or stuck.
For each unsolved prompt write the single blocking sentence (I lost the grain, I did not know the frame clause, I could not express the date boundary) instead of reading the solution.
Translate one pandas transformation you know well into SQL and one SQL query into pandas, checking that both return the same row count and the same totals.

Deliverable: A scored six-row table, one line per prompt, saved for the day-seven re-run.

Day 2 — Breadth pass: statistics and inference

Answer ten short questions in writing with nothing open: what a p-value is conditional on, what a 95 percent interval covers across repeated samples, when a paired test is the right one, what the bootstrap estimates, why multiple comparisons inflate false positives, how controlling the family-wise error rate differs from controlling the false discovery rate, what power depends on, what a missed real effect costs a product, the three situations where the central limit theorem does not rescue you (small n, very heavy tails, dependent observations), and what a standard error is the standard deviation of.
Grade yourself against a reference and count only the answers that were exactly right, not the ones that were nearly right.
Rewrite the two weakest answers the following morning from memory in full sentences.

Deliverable: Ten graded answers with an honest count of exact hits.

Day 3 — Breadth pass: modelling

Take one tabular dataset end to end in 90 minutes: a leakage-safe split, a baseline that is not a model (majority class or historical mean), one regularized linear model, one gradient-boosted tree, and a single evaluation metric chosen before you look at any result.
Write why that metric fits the cost structure: precision at a fixed recall for alerting, calibration for anything feeding a price or a threshold, ranking metrics for retrieval, and note that area under the ROC curve is insensitive to class balance in a way that can flatter a rare-positive problem.
Name the leak you were most likely to introduce (an encoding fit on all rows before splitting, or a feature computed after the label's timestamp) and write the check that would have caught it.

Deliverable: A notebook whose first cell states the metric and the baseline, plus two lines on what beat what and by how much.

Day 4 — Breadth pass: product judgement

Answer three case prompts aloud at 15 minutes each, timing how long passes before you state a success metric.
For one case write the first segmentation you would run and the row counts you expect per segment, so that a tiny segment cannot quietly drive the conclusion.
Take a metric definition you did not write, from a public dashboard, a textbook, or documentation you already have open, and list every place two analysts implementing it would diverge: which rows the denominator admits, whether the unit is an account or a person, what the time window is anchored to, and what happens to data that arrives late. Then write the one question that would close the largest of those gaps.

Deliverable: Three recorded case answers plus an ambiguity list for a metric someone else defined, ending in the single question you would ask about it.

Day 5 — Depth, first area

Rank the four areas by how many bullet points in the role description each one covers, pick the top one, and spend the entire day inside it.
Work the six hardest problems you can find in that area and for each write the generalizable move you should have reached for first, rather than the answer.
Re-solve the two you failed the same evening with notes closed.

Deliverable: Six generalizable moves written as instructions to yourself, not as solutions.

Day 6 — Depth, second area, and the seam between them

Repeat the depth protocol on the second-ranked area with the same six-problem structure.
Construct one problem that requires both areas at once, for example a metric redefinition whose effect you must validate with a test whose readout you then have to query.
Solve your own combined problem end to end and note where the handoff between the two areas cost you time.

Deliverable: One combined problem, solved end to end, with the handoff failure written down.

Day 7 — Integration and re-measurement

Re-run the six prompts from day one under the same clock and compare both correctness and time.
Run a 60-minute mixed mock that moves between areas without warning, since switching cost is what breadth passes do not train.
Write the two areas you would still fail on, and the sentence you will use in the interview when you hit one of them.

Deliverable: A before-and-after score table plus a written plan for the two remaining gaps.

Getting an analysis acted on

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.

How do you handle missing or corrupted data in a large dataset?

Medium · behavioural and stakeholder questions

Approach

Close with what you would do differently, concretely.
Name the disagreement or constraint, and how you resolved it with evidence.
Quantify the outcome, including what you would not claim credit for.

Follow-up

How did you know the outcome was caused by your change?
What did you decide not to do, and why?

How do you choose the right visualization tool for a specific set of stakeholders?

Medium · behavioural and stakeholder questions

Approach

State the situation in two sentences and spend the rest on your reasoning.
Quantify the outcome, including what you would not claim credit for.
Name the disagreement or constraint, and how you resolved it with evidence.

Follow-up

What would you do differently if you ran that project again?
What did you decide not to do, and why?

Walk me through a time you had to write a script to automate a repetitive data task.

Medium · behavioural and stakeholder questions

Approach

Name the disagreement or constraint, and how you resolved it with evidence.
State the situation in two sentences and spend the rest on your reasoning.
Close with what you would do differently, concretely.

Follow-up

What would you do differently if you ran that project again?
How did you know the outcome was caused by your change?