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
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
Solution
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:
\[
\boxed{\text{D}}
\]