Question

Hello I need help with this question please help me it is due by 12:00

Answer 1

Part A)

30 more than two-fifths of the customers chose bananas.

We now we have "n" customers, two-fifths of the customers are

`(2n)/(5)`

If 30 more than two-fifths of the customers chose bananas, it would be

`\text{bananas}=30+(2n)/(5)`

10 fewer than one-fifth of the customers chose apples:

one-fifth of the customers are

`(n)/(5)`

Therefore we have:

`\text{apples=}10-(n)/(5)`

And the last one, oranges:

5 more than one-fifth of the customers chose oranges

One-fifth of the customers:

`(n)/(5)`

5 more than

`\text{oranges}=5+(n)/(5)`

Part B

To find the expression that represents it we must sum the bananas expression with the oranges expression, and then simplify it

`\begin{gathered} \text{oranges + bananas = }30+(2n)/(5)+5+(n)/(5) \\ \\ \text{oranges + bananas = }35+(2n+n)/(5) \\ \\ \text{oranges + bananas = }35+(3n)/(5) \end{gathered}`

The simplified expression is

`\text{oranges + bananas = }35+(3n)/(5)`