Question

A store offers different brands of a product. It decides to eliminate the brand
that is most likely to be returned. The table shows the number of items of
each brand that were returned over the past year and the total sold.
Returns
Total sold
Brand A
33
685
Brand B
15
492
Brand C
29
361
Brand D
31
766
Which brand should the store eliminate?
O A. Brand B
O B. Brand D
O C. Brand C
O D. Brand A

Answer 1

Answer: They should eliminate Brand C

Step-by-step explanation:

You need to divide the total returns by the total sold to which Brand has the greatest percentage returned.

Answer 2

The brand that the store should eliminate out of the 4 given brands using the data in the table is; Brand C

How to Solve Percentage Problems?

To find the brand that the store should eliminate we need to find the percentage of sold items that were returned and pick the highest percentage as the brand the store should eliminate.

Brand A percentage = $\frac{33}{685}$ × 100 = 4.81%

Brand B percentage = $\frac{15}{492}$ × 100= 3.04%

Brand C percentage = $\frac{29}{361}$ × 100 = 8.03 %

Brand D percentage = $\frac{31}{766}$ × 100 = 4.04%

Brand C has the highest percentage and as such it is the brand that should be eliminated.

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