Questions: Choose the method of pay that would result in the most earnings for one month on sales of 60,000. a. Straight commission of 6% on all sales. b. Monthly salary of 1,500, plus 3% commission on all sales. c. Graduated commission of 4% on the first 50,000 in sales and 10% on anything over that. d. Graduated commission of 5% on the first 40,000 in sales and 9% on anything over that. Please select the best answer from the choices provided

Choose the method of pay that would result in the most earnings for one month on sales of 60,000.

a. Straight commission of 6% on all sales.
b. Monthly salary of 1,500, plus 3% commission on all sales.
c. Graduated commission of 4% on the first 50,000 in sales and 10% on anything over that.
d. Graduated commission of 5% on the first 40,000 in sales and 9% on anything over that.

Please select the best answer from the choices provided
Transcript text: Choose the method of pay that would result in the most earnings for one month on sales of $60,000. a. Straight commission of 6% on all sales. b. Monthly salary of $1,500, plus 3% commission on all sales. c. Graduated commission of 4% on the first $50,000 in sales and 10% on anything over that. d. Graduated commission of 5% on the first $40,000 in sales and 9% on anything over that. Please select the best answer from the choices provided
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Solution

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Solution Steps

Step 1: Calculate earnings for option (a)

Option (a) is a straight commission of 6% on all sales. For sales of $60,000, the earnings are: \[ \text{Earnings} = 0.06 \times 60,000 = 3,600 \] So, the earnings for option (a) are $3,600.


Step 2: Calculate earnings for option (b)

Option (b) is a monthly salary of $1,500 plus a 3% commission on all sales. For sales of $60,000, the earnings are: \[ \text{Earnings} = 1,500 + (0.03 \times 60,000) = 1,500 + 1,800 = 3,300 \] So, the earnings for option (b) are $3,300.


Step 3: Calculate earnings for option (c)

Option (c) is a graduated commission of 4% on the first $50,000 in sales and 10% on anything over that. For sales of $60,000, the earnings are: \[ \text{Earnings} = (0.04 \times 50,000) + (0.10 \times (60,000 - 50,000)) = 2,000 + 1,000 = 3,000 \] So, the earnings for option (c) are $3,000.


Step 4: Calculate earnings for option (d)

Option (d) is a graduated commission of 5% on the first $40,000 in sales and 9% on anything over that. For sales of $60,000, the earnings are: \[ \text{Earnings} = (0.05 \times 40,000) + (0.09 \times (60,000 - 40,000)) = 2,000 + 1,800 = 3,800 \] So, the earnings for option (d) are $3,800.


Final Answer

Comparing the earnings from all options:

  • Option (a): $3,600
  • Option (b): $3,300
  • Option (c): $3,000
  • Option (d): $3,800

The highest earnings come from option (d). Therefore, the answer is: \[ \boxed{\text{D}} \]

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