Math  /  Numbers & Operations

Question5. Jeremy operates a driving school. Last year, he earned $44651.00\$ 44651.00. He spent $14236.00\$ 14236.00 on business expenses. a) What was Jeremy's net income? b) A hybrid car would run on electricity as well as gasoline. How could using a hybrid car increase Jeremy's profit? c) Do you agree that buying a hybrid car would help Jeremy's profit? Explain. d) What are some other ways that a driving school could increase its profit?

Studdy Solution

STEP 1

1. Jeremy's net income is calculated by subtracting business expenses from total earnings.
2. A hybrid car may reduce fuel costs, potentially increasing profit.
3. The decision to buy a hybrid car should consider cost savings versus purchase cost.
4. Other profit-increasing strategies may include increasing revenue or reducing costs.

STEP 2

1. Calculate Jeremy's net income.
2. Analyze how a hybrid car could increase profit.
3. Evaluate the decision to buy a hybrid car.
4. Suggest other ways to increase profit.

STEP 3

Calculate Jeremy's net income by subtracting his business expenses from his total earnings.
Net Income=Total EarningsBusiness Expenses \text{Net Income} = \text{Total Earnings} - \text{Business Expenses}
Net Income=$44651.00$14236.00 \text{Net Income} = \$44651.00 - \$14236.00

STEP 4

Perform the subtraction to find the net income.
Net Income=$30415.00 \text{Net Income} = \$30415.00

STEP 5

Consider how a hybrid car could increase profit by reducing fuel costs. Hybrid cars typically use less gasoline, which could lower operating expenses.

STEP 6

Evaluate whether buying a hybrid car would help Jeremy's profit. Consider the initial cost of the car, potential fuel savings, and any additional maintenance costs.

STEP 7

Suggest other ways to increase profit for a driving school, such as: - Increasing the number of students. - Offering additional services or packages. - Reducing other operational costs. - Implementing marketing strategies to attract more customers.
The solution to part (a) is:
Jeremy’s Net Income=$30415.00 \text{Jeremy's Net Income} = \boxed{\$30415.00}
For parts (b), (c), and (d), consider the analysis and suggestions provided.

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