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Growth is a choice: compare staying the same size with growing on profit per owner hour as well as total profit, price what the extra hours of growth earn, and choose the path that fits the owner's goals, which may be staying the size on purpose.
Paper packet. Every task here also exists on screen, where it is checked automatically; answers written on paper are not assessed by Nydus. When you are back at a device, enter your answers there.
You will compute profit per owner hour for staying the size and for growing, price the extra hours growth takes, find the profit growth must reach to pay as well, and find the price rise that meets an owner's goals without growing.
This unit has compared ways to grow: equipment, people, price, a second product, a second site. It has not yet asked whether to grow at all. A business exists to give its owner something — an income, a way of working, time, perhaps a sale one day — and growth can give less of it. This lesson adds one measure to the ones you already have: profit per owner hour.
| Term | What it means |
|---|---|
| Profit per owner hour | The month's profit divided by the hours the owner puts in. |
| Lifestyle business | A business run on purpose at the size that gives the owner the life they want. |
| Goal | What the owner wants the business to give them: an income, free time, the work itself, a sale one day. |
| Extra-hour earnings | The extra profit a growth step brings, divided by the extra owner hours it takes. |
| Shortfall | How far a path falls below the owner's income goal. |
Maya works 160 hours a month and makes 3,200 dollars of profit: 20 dollars an hour of her time.
Growing — an assistant and a wholesale range — would lift profit to 3,600, but her hours to 240, much of them spent managing, chasing gift shops and checking the assistant's glazes. That is 15 dollars an hour, and less of the throwing she started the studio to do.
$$\text{profit per owner hour} = \frac{\text{monthly profit}}{\text{owner hours}}$$
The extra 80 hours earn only 400 dollars: 5 dollars an hour, a quarter of what her own making earns. On total profit, growth wins by 400 dollars. On profit per hour, and on the work she loves, it loses. Neither figure decides for her; her goal does.
Another way: table
Maya's two paths.
| Path | Profit | Her hours | Per hour |
|---|---|---|---|
| Stay the size | 3,200 | 160 | 20 |
| Grow | 3,600 | 240 | 15 |
Another way: steps
Write the goal first. Before any figures, write down what the owner wants: a monthly income, a limit on hours, weekends free, the work itself, a business that could be sold. Written first, the goal cannot bend to fit whichever path looks exciting.
Work each path's profit and hours. Count all the owner's hours, including the ones spent managing, hiring, chasing customers and fixing problems. Growth plans often count only the hours of making.
Divide. Profit per owner hour for each path, and for the growth step alone: its extra profit over its extra hours. That last figure is the clearest test. If the extra hours earn much less than the owner's present hourly figure, growth pays the owner less for the time it takes.
Check against every goal. A path that meets the income goal but breaks the hours goal does not fit.
Check each figure by sense: growth that adds hours faster than profit must lower the hourly figure, and a price rise that keeps customers and adds no hours must raise it.
Deciding not to grow is a real strategy, not a failure of ambition. Many good businesses are deliberately small: a single café with a line, a potter with a waiting list, a consultant who takes six clients and no more. Staying the size can still mean improving — raising prices, dropping the least profitable work, tightening costs — so the owner earns more per hour without more hours.
A waiting list is a signal that the price may be too low. Raising it, rather than adding capacity, keeps the business the same size while the owner's hourly figure rises, and the customers who stay are those who value the work most.
Rivals move, costs rise, and a business that never adjusts drifts backward. A small business that stays small on purpose still reviews its prices every year, still watches its costs, still refreshes what it offers. The difference is that its improvements aim at a better business, not a bigger one.
And the goal can change. An owner who wants to sell in five years needs a business that runs without them, which is a kind of growth: written standards, a trained manager, customers loyal to the business rather than to the owner personally. A parent with young children may want fewer hours for a few years and more later.
Write the goal down, check each path against it, and revisit it every year or so. If no path meets all the goals — the income and the hours — one goal must give, and that is the owner's call, made with the figures in front of them. The figures make the trade visible: 400 dollars a month more for 80 more hours is a trade some owners gladly make and others refuse. Neither answer is wrong. What goes wrong is growing without having asked.
The owner's hours are the hardest figure to get right, because most owners underestimate them. The hours at the bench, the oven or the client's table are easy to count. The others hide: answering messages in the evening, doing the books on Sunday, driving to the supplier, lying awake over a late payment. A growth plan that counts only the making hours will always make growth look better per hour than it is.
A simple fix is to keep a log for two ordinary weeks. Every half hour spent on the business, whatever it is, goes on the log under a short heading: making, selling, managing, admin, travel. Two weeks is enough to show the pattern, and the total is usually a surprise.
The same log shows where growth would add hours. A second product adds buying and stock-keeping; a hire adds recruiting, training and checking; a second site adds travel and problems at whichever site the owner is not at. Estimate each, and add them to the growth path's hours before dividing.
The log also shows where hours could be taken away without growing: admin that a template or a bookkeeper could handle, trips that could be combined, products that take much time and earn little. Taking those hours away raises the hourly figure as surely as a price rise does.
Finally, the log gives the owner a way to test the plan after the choice is made. If the path chosen was meant to keep hours at 160 a month, the log in six months' time will say whether it did.
Growth brings risk as well as hours, and the hourly figure does not show it. A business that stays the size keeps its fixed costs where they are; a business that grows usually adds a lease, a wage, a loan or a large order from a single customer. Each of those must be paid in a bad month as well as a good one.
So when two paths come out close on profit per hour, the one with lower fixed costs is often the safer choice. Maya's studio at 3,200 a month has one kiln and no staff; if sales fall by a fifth, she earns less, but she does not owe anyone a wage. Her growth path, with an assistant and wholesale accounts, would still owe the assistant's pay in a month when the gift shops delay their orders.
Growth also changes the kind of risk. A business that depends on one owner is exposed to that owner falling ill; a business with staff and systems can keep going through an illness, but is exposed to a key employee leaving. A wholesale range spreads sales across more customers, but a large wholesale buyer who stops ordering can take a fifth of the business overnight.
None of this settles the choice. It adds a line to the comparison: what each path could lose in a bad year, set beside what it earns in a normal one.
A bakery in a small Vermont town sold out of bread by ten most mornings. The owner, who baked from four each morning, made about 5,500 dollars a month of profit working about 220 hours: 25 dollars an hour. Customers and friends urged a second oven, a hired baker and wholesale accounts with local stores.
The owner worked the figures. The second oven and a baker would lift profit to about 7,000 dollars a month, but the wholesale accounts would add deliveries, invoicing and staff management, taking the owner's hours to about 280. The extra 60 hours would earn 1,500 dollars: 25 dollars an hour, the same as now, but spent driving and managing rather than baking, and with a new lease on the oven to carry through any quiet winter.
The owner's goal was written plainly: bake, keep evenings free, and earn enough to save for retirement. Instead of growing, the bakery raised its bread prices by a dollar a loaf on about 1,400 loaves a month and dropped two pastries that took long to make and sold slowly. Profit rose to about 6,700 a month in fewer hours, about 200, which is 33 dollars an hour, and the bread still sold out, a little later in the morning.
Investors in a business usually want it to grow, because their return depends on its value. An owner who works in the business also cares about their hours and their work. That is why many small businesses stay owner-funded: it leaves the owner free to choose the size that suits them.
Every business should grow. Growth is a choice, judged against the owner's goals.
More total profit is always better. Profit per owner hour can fall.
Not growing means standing still. A business can improve without getting bigger.
Only the hours of making count. Managing, hiring and chasing customers are hours too.
The goal never changes. Revisit it.
A price rise will drive everyone away. A business with a waiting list or loyal regulars can usually raise its prices a little without losing many customers; work the price-rise limit from the lesson on growth choices before deciding it cannot. The customers who stay are usually the ones who value the work most, and a smaller, better-paying list of customers is often exactly what an owner who wants fewer hours needs.
Work her hourly figure now.
$2000 \div 100 = 20$
One stall, 100 hours.
Work the second stall's figure.
$2600 \div 160 = 16.25$
More total, less an hour.
Write her goal.
$\text{weekends free; at least } 2000$
Before choosing.
Price a one-dollar rise.
$400 \times 1 = 400$
Four hundred baskets a month.
Work the new hourly figure.
$2400 \div 100 = 24$
Staying the size, and still improving.
Work the path of staying.
$3200 \div 160 = 20$
Her hourly figure now.
Work the path of growing.
$3600 \div 240 = 15$
Lower an hour.
Find the extra profit.
$3600 - 3200 = 400$
What growth adds.
Find the extra hours.
$240 - 160 = 80$
What growth takes.
Price the extra hours.
$400 \div 80 = 5$
A quarter of her making rate.
Decide against her goal.
$\text{she stays the size}$
And raises her prices.
Work the owner's figure now.
$3000 \div 150 = 20$
One workshop.
Work the second workshop's figure.
$4000 \div 250 = 16$
Lower an hour.
Write the goal.
$\text{sell the business in five years}$
A different test.
Ask what a buyer pays for.
$\text{profit that runs without the owner}$
Not the owner's own hours.
Work the owner's hours in year five.
$250 \to 60$
A manager runs both workshops.
Work the figure then.
$4000 \div 60 \approx 67$
The growth pays later.
Decide against the goal.
$\text{grow, and build the systems}$
Right for this goal, not every goal.
Work the owner's figure now.
$3600 \div 120 = 30$
One team.
Work the figure with a second team.
$4800 \div 200 = 24$
More hours managing.
Price the extra hours.
Maya works $160$ hours a month and makes $4160$ dollars of profit. Growing — an assistant, a wholesale range — would make $3120$ dollars, but take $240$ hours of her time a month, much of it managing rather than making. Fill in the profit per hour of Maya's time, in dollars, for each path.
| Profit per owner hour, dollars | |
|---|---|
| Stay the same size | |
| Grow |
Complete the worked solution: Monica works $100$ hours a month at her stall and makes $1800$ dollars of profit, selling $300$ baskets. She raises the price of a basket by $2$ dollars and expects to keep her buyers. Find her profit per hour after the rise.
Divide today's profit by her hours.
$1800 \div 100 =$ a
Her hourly figure now.
Multiply the baskets by the rise.
$300 \times 2 =$ b
What the rise adds.
Add it to today's profit.
$1800 + (\text{rise}) =$ c
The new monthly profit.
Divide the new profit by her hours.
$(\text{new profit}) \div 100 =$ e
Same hours, more per hour.
Read what changed.
$\text{more per hour, no more hours}$
Staying the size, and still improving.
A private tutor could take on two more tutors to teach under her name. It would add $1200$ dollars of profit a month, but take $120$ more hours of her time in recruiting, scheduling and checking. What does each extra hour of her time earn, in dollars?
Answer:
Maya works $160$ hours a month and makes $4320$ dollars of profit. Growing — an assistant, a wholesale range — would make $5040$ dollars, but take $240$ hours of her time a month, much of it managing rather than making. Which path pays more for each hour of her time?
Maya works $160$ hours a month and makes $4640$ dollars of profit. Growing would take $240$ hours of her time a month. Complete the sentence.
She earns x dollars an hour now, so growing must make g dollars a month to pay her as well for each hour.
A math tutor in Boston works 100 hours a month and makes $3800$ dollars of profit. Taking on two tutors under her name would add $770$ dollars of profit a month and $70$ hours of her time in recruiting, scheduling and checking their work. Fill in the working sheet.
| Amount | |
|---|---|
| Profit per hour now, dollars | |
| Extra profit a month, dollars | |
| Extra hours a month | |
| Each extra hour earns, dollars |
Lesson test: one question per skill, one attempt each, no hints. Your answers are checked when you submit.
Maya works $160$ hours a month, sells $280$ mugs and makes $3040$ dollars of profit. Her goals are at least $3880$ dollars a month without working more than $160$ hours, so growing is out. By how many dollars must she raise the price of a mug, if she keeps her buyers?
Answer:
You can tell when a bigger business would be a worse one for its owner. Tell someone why staying small can be a strategy. Next: mapping the risks a business faces.
17. Your turn: Bright Home Cleaning, step 3
$1200 \div 80 = 15$
Half the owner's present rate.