Coffee Shop | ||
Contribution Analysis | ||
Item | Dollars | Percent |
---|---|---|
Revenue | $1,743 | 100% |
COGS | $829 | 48% |
Gross Margin | $914 | 52% |
Service Costs | $472 | 27% |
Transaction Fees | $45 | 3% |
Contribution | $397 | 23% |
Understanding how customers create value for the firm and what customers value from the firm’s activities.
Coffee Shop | ||
Contribution Analysis | ||
Item | Dollars | Percent |
---|---|---|
Revenue | $1,743 | 100% |
COGS | $829 | 48% |
Gross Margin | $914 | 52% |
Service Costs | $472 | 27% |
Transaction Fees | $45 | 3% |
Contribution | $397 | 23% |
Coffee Shop | ||||
Revenue Segmentation | ||||
Segment | Revenue | COGS | Margin ($) | (%) |
---|---|---|---|---|
Beverages | 1,109 | 462 | 647 | 58% |
Food | 634 | 368 | 267 | 42% |
Price: $6.50
Cost: $3.00
Margin: 52%
Price: $3.75
Cost: $0.95
Margin: 74%
Price: $6.25
Cost: $3.50
Margin: 42%
Price: $5.50
Cost: $4.25
Margin: 17%
:::
The profit generated by a customer or segment of customers after deducting the variable costs associated with serving them. It is calculated as the revenue generated by the customer minus the direct costs incurred in providing the goods or services to that customer.
The present value of the expected net profit a business will generate from a customer over the entire duration of their relationship, calculated using discounted cash flow methods to account for the time value of money.
How long should we expect to keep a customer in a cohort that averages an 80% monthly retention rate?
How long should we expect to keep a customer in a cohort that averages an 80% monthly retention rate?
A customer generates $100 in monthly contribution.
The monthly churn rate is 20%.
What is the CLV of this customer?
A company has a customer that generates $100 contribution each month. The monthly churn rate is 20%. What is the CLV of this customer?
Required assumptions
\[ \text{CLV} = m * \left(\frac{r}{1 + i - r}\right) \]
\[ m = \text{Contribution}\\ r = \text{Retention Rate}\\ i = \text{Discount Rate} \]
\[ \text{CLV} = m * \left(\frac{1 + i}{1 + i - r}\right) \]
\[ m = \text{Contribution}\\ r = \text{Retention Rate}\\ i = \text{Discount Rate} \]
Theory
Practice