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Fofino [41]
4 years ago
10

Identify the percent of change as an increase or a decrease

Mathematics
1 answer:
bezimeni [28]4 years ago
6 0

Answer:

The percent of decrease is 56.7%

Step-by-step explanation:

There is a change from 120 meals to 52 meals.

This is a decrease.

The percent of decrease is given by:

\frac{decrement}{original \: value}  \times 100\%

We substitute the values to get:

\frac{52 - 120}{120}  \times 100\%

We subtract the numerator to get:

\frac{ - 68}{120}  \times 100\%

=  - 0.566667 \times 100\%

This simplifies to:

- 56.67\%

To the nearest tenth, the percent of decrease is :

56.7\%

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Step-by-step explanation:

-1+(-5)

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The question is below
Anna35 [415]

Answer:

12) A = 27

13) B =  36

14) C = 25

15) D = 30

Step-by-step explanation:

We need to complete the ratio tables

We are given:

Footballs 15   5   20   C     D

Baseballs A   9    B    45   54

The table shows the ratio of footballs to baseballs.

We are given the ratio \frac{Football}{Baseball}=\frac{5}{9}

All other ratios will also be simplified to get \frac{5}{9}

12) Calculate A

Footballs = 15

Baseballs = A

Common ratio is 5/9, we need to find a number that multiplies by 5 to get 15, same number will be multiplied by denominator to get A.

We know that \frac{5\times3}{9\times3}= \frac{15}{27}

So, A = 27

13) Calculate B

Footballs = 20

Baseballs = B

Common ratio is 5/9, we need to find a number that multiplies by 5 to get 20, same number will be multiplied by denominator to get B.

We know that \frac{5\times4}{9\times4}= \frac{20}{36}

So, B = 36

14) Calculate C

Footballs = C

Baseballs = 45

Common ratio is 5/9, we need to find a number that multiplies by 9 to get 45, same number will be multiplied by numerator to get C.

We know that \frac{5\times5}{9\times5}= \frac{25}{45}

So, C = 25

15) Calculate D

Footballs = D

Baseballs = 54

Common ratio is 5/9, we need to find a number that multiplied by 9 to get 54, same number will be multiplied by numerator to get D.

We know that \frac{5\times6}{9\times6}= \frac{30}{54}

So, D = 30

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3 years ago
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