WEBVTT

NOTE IDER in-house training materials. Captions follow measured phrase audio timings.
Hypothetical worked cases; figures are instructional examples.

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A pricing study often begins with the question, what
will customers pay? For a commercial decision, that is

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incomplete.

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We need to know how a feasible price changes
purchases, costs and the contribution generated from

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the customers we can reach.

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This clinic uses a hypothetical experiment with two
prices and the same product. Every number is

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illustrative, not a claim about any current market.

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You will learn why a clear reduction in demand can
coexist with uncertain evidence about profit. Keep a

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calculator or spreadsheet available and work through
both pauses.

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Our objective is a pricing recommendation that
explains its estimand, its experimental design and its

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limits, so another practitioner can reproduce and
challenge the reasoning.

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Choose the quantity you want to estimate before
choosing a questionnaire. Here it is average

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contribution per eligible offer, including zero for
customers who do not purchase.

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That denominator matters: looking only at buyers
ignores the customers a higher price drives away.

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Define eligibility, the product, delivery terms and
the time allowed to purchase.

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Contribution is realised revenue less costs that
change because the purchase occurs, with refunds and

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payment fees treated consistently.

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If each customer can buy multiple units, measure the
full customer outcome rather than forcing the data

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into a one-purchase model.

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State whether acquisition costs differ by price and
whether they belong in the decision. An explicit

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outcome definition prevents attractive but irrelevant
statistics from replacing the commercial objective.

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Before randomising prices, investigate how customers
make the decision. Ask them to describe the most

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recent comparable purchase, who approved it, which
alternative they considered and what delayed payment.

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Concrete episodes reveal constraints more reliably
than asking whether a product sounds useful.

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A firm may value the service but lack procurement
approval; a household may prefer it but have cash only

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after payday. These mechanisms guide the offer design
and the timing of observation.

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Interview findings also suggest prespecified segments,
such as existing users versus new customers. They do

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not establish each segment's population size or causal
price response.

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Use qualitative evidence to generate and interpret
hypotheses, while preserving a clear distinction

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between explanation and measurement of effect.

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A willingness-to-pay question can help explore a
plausible price range, but the answer carries no

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necessary financial consequence.

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Customers may please the interviewer, anchor on the
first suggested number or ignore budget constraints.

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An actual offer creates a different decision.

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Make the product, delivery conditions, payment
obligations and any refund policy clear, and follow

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applicable ethical and commercial requirements. Record
the offer even when the customer declines, so the

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denominator remains complete.

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A purchase still does not establish long-term value:
discounts, novelty or temporary urgency may drive one

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transaction. Where repeat business matters, define a
follow-up window and track retention and returns.

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The research design should match the decision horizon,
rather than treating initial conversion as lifetime

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demand.

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Suppose one thousand eligible customers are randomly
assigned to two prices, with five hundred in each arm.

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Keep product quality, marketing copy and fulfilment
conditions comparable.

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Save the allocation procedure and assigned price
before outcomes arrive. If one customer visits

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repeatedly, preserve that customer's assignment;
treating each visit as independent can mix exposure

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and understate uncertainty.

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If customers share prices or purchase for each other,
consider a suitable group assignment and analyse at

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that level.

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Random assignment supports causal interpretation
because the offer groups are comparable in

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expectation, not because every characteristic will
match exactly. Monitor missing records, price

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overrides and stockouts.

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Report assignment-based results so excluding
inconvenient customers after randomisation does not

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undo the protection provided by the design.

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At fifty cedis, two hundred of five hundred customers
purchase, giving forty percent conversion. At sixty

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cedis, one hundred and fifty purchase, giving thirty
percent.

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With a variable cost of thirty cedis, the lower price
contributes twenty per purchase, while the higher

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contributes thirty.

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Multiply each margin by its conversion rate: average
contribution per offer is eight cedis at fifty and

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nine at sixty.

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The higher price has fewer buyers but a larger
estimated contribution per reachable customer. Across

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five hundred offers, those contributions total four
thousand and four thousand five hundred cedis.

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These are sample estimates before any differing fixed
or acquisition costs. We have not yet established that

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the higher price produces a reliable improvement
beyond this experiment.

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Pause the video and calculate two outcomes for each
price. First divide total sales revenue by the five

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hundred eligible offers. Then calculate contribution
per offer using the thirty-cedi variable cost.

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Identify which price wins under each measure and write
a sentence explaining why.

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Do not compare the thirty-cedi margin at the higher
price with the twenty-cedi margin alone; customers who

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decline still consume an opportunity to sell.

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Equally, do not choose the lower price solely because
it converts more people. The intended decision outcome

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determines the ranking.

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Assume one unit per buyer, no returns and equal offer
costs for this exercise. Keep those assumptions beside

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your calculation, because changing them could alter
the commercial recommendation.

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The fifty-cedi price generates ten thousand cedis
revenue from five hundred offers, or twenty per offer.

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The sixty-cedi price generates nine thousand, or
eighteen per offer. Revenue therefore favours the

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lower price.

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Contribution favours the higher price: eight versus
nine cedis per offer, a difference of one cedi.

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Lower revenue can coexist with higher contribution
because the business avoids variable costs on the

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purchases it loses.

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This distinction is essential when managers reward
sales volume while the organisation needs cash

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generation. However, a contribution estimate is not a
complete policy decision.

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We must examine sampling uncertainty, repeat
behaviour, operational effects and any strategic

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constraints. The result tells us what happened in this
sample under these stated conditions.

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Elasticity describes proportional demand response
relative to proportional price change. Using the

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midpoint convention, divide the quantity change of
minus fifty by the average quantity of one hundred and

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seventy-five.

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That is minus twenty-eight point five seven percent.
Divide the price increase of ten by the average price

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of fifty-five, giving eighteen point one eight
percent.

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Their ratio is approximately minus one point five
seven. The negative sign indicates declining demand as

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price rises.

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This is an arc across the tested prices, not proof
that the same elasticity applies at every price. It

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also assumes comparable numbers of offers; otherwise
use purchase rates.

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Do not extrapolate a straight demand curve far beyond
the experiment without evidence about customer

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substitution and market conditions.

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We first quantify uncertainty about conversion. The
higher-price purchase rate minus the lower-price rate

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is minus ten percentage points.

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For two independent samples of five hundred, add the
estimated binomial variances: thirty percent times

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seventy percent over five hundred, plus forty percent
times sixty percent over five hundred.

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The square root is three percentage points.
Multiplying by one point nine six gives an approximate

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ninety-five percent margin of five point eight eight
points.

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The interval excludes zero, so the data provide
evidence of lower conversion at the higher price under

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this design. This does not yet establish a
contribution gain.

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That outcome weights purchases by different margins
and has a different variance, which we must calculate

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separately.

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Planning sample size around conversion can leave a
profitability question unresolved. Decide the smallest

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contribution improvement that would justify changing
prices, then estimate the variability of contribution

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per offer.

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In our simplified binary-purchase case, the
lower-price outcome is either twenty cedis or zero,

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while the higher-price outcome is thirty or zero.
Their variability differs even with similar conversion

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uncertainty.

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Use pilot data or conservative assumptions to
calculate power for the chosen outcome, including

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clustering when assignment occurs by group. Set an
observation horizon and analysis plan before looking

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repeatedly at significance.

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Repeated informal checking can create misleading
confidence. The practical question is whether the

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proposed test can distinguish a decision-relevant
improvement within the available customer flow and

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budget.

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A primary outcome does not remove the need for
guardrails. A higher price could improve immediate

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contribution while increasing complaints, refunds or
churn. Define those measures and acceptable limits

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before the test.

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Segment analysis should follow a mechanism identified
in advance, not a search through dozens of groups

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until one looks favourable.

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Report uncertainty for each subgroup and consider the
extra risk of false discoveries. Check whether

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stockouts, delivery delays or competing promotions
affected one arm differently.

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If the market changes during the experiment, preserve
concurrent comparisons rather than comparing one

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month's low price with another month's high price.

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Finally, distinguish a causal effect in the tested
customer population from a claim about every channel,

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season or geography.

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Pause and evaluate the contribution result directly.
In this simplified experiment, the estimated variance

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of the difference in mean contribution is zero point
five seven cedis squared.

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Take its square root to obtain the standard error.
Multiply by one point nine six and place that margin

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around the estimated gain of one cedi per offer.

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Does the interval exclude zero? Then write a
recommendation that acknowledges both the clear

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conversion decline and the uncertainty about
contribution.

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Assume independent customers, a single prespecified
comparison, equal acquisition costs and complete

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purchase records.

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Do not treat a statistically clear demand reduction as
proof of commercial success or failure; the

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contribution question has its own outcome definition
and uncertainty calculation.

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The square root of zero point five seven is
approximately zero point seven five five cedis.

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The ninety-five percent margin is about one point four
eight, giving an interval from minus zero point four

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eight to plus two point four eight cedis per offer.

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It includes zero, so this experiment does not
establish a positive contribution effect at that

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confidence level. It also does not establish that the
prices are equivalent.

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The data remain compatible with a modest loss or a
meaningful gain. A defensible response is to assess

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whether further testing has value, considering
customer flow, switching costs and risk tolerance.

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If management acts now, describe the decision as one
made under uncertainty rather than declaring a proven

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profit improvement.

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Prepare a pricing memorandum that begins with the
decision, the population and the primary outcome. Show

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conversion, revenue and contribution together so the
reader can see why their rankings differ.

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Include uncertainty around the contribution effect and
disclose the assumptions behind it. Then address

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repeat use, customer fairness, channel agreements,
capacity and any cost that changes at scale.

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Name the person responsible for implementation and
define a review date with a reversal trigger. If

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prices are personalised or regulated, obtain the
relevant commercial and legal review before

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deployment.

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A well-designed experiment answers a defined causal
question; it does not automatically resolve every

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policy constraint.

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Preserve the allocation data and reproducible
calculations so later analysts can distinguish market

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change from measurement error.

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Choose an existing pricing report and check its
denominator. Does it describe buyers only, visits,

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unique eligible customers, or all assigned offers?

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Recompute contribution using a consistent unit and
include customers who bought nothing. Check whether

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the uncertainty calculation respects repeat customers,
grouped assignment and the actual outcome

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distribution.

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Then propose one feasible experiment with a primary
metric, minimum worthwhile effect, sample plan and

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follow-up window. Junior practitioners should be able
to rebuild each calculation from raw records.

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Senior practitioners should be able to explain why the
design answers the commercial question and what

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uncertainty remains. Complete the scored questions and
applied tasks below.

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Your aim is to make pricing evidence actionable
without confusing a favourable point estimate with a

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reliable improvement.

