Fill in the blank so that the resulting statement is true.
The combined yearly interest for x dollars invested at ​13% and15,000- x dollars invested at ​9% is​ ________.
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Part 1
The combined yearly interest for x dollars invested at ​% and x dollars invested at ​% is

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The combined yearly interest is 1350 + 0.04 x

We are asked to find the combined yearly interest for both amounts.

The interest for x dollars invested at 13% would be 13% of x.

13 % of x = (13 / 100)x = 0.13 x

The interest for 15000 - x dollars at 9 % would be 9 % of 15000 - x

9 / 100 (15000 - x)

0.09 (15000 - x)

1350 - 0.09 x

Therefore, Combined interest = 1350 - 0.09 x + 0.13 x

Combined interest = 1350 + 0.04 x

Therefore, the combined yearly interest for x dollars invested at ​13% and 15,000- x dollars invested at ​9% is 1350 + 0.04x

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The combined yearly interest for x dollars invested at 13 % and 15000 - x dollars invested at 9 % is 1350 + 0.04x.

We are given the two amounts

Amount x invested at 13 % interest rate

Amount 15000 - x invested at 9 % interest rate.

We need to find the combined yearly interest for both amounts.

The interest for x dollars invested at 13% would be 13% of x.

13% of x = (13/100)x = 0.13 x

The interest for 15000 - x dollars at 9% would be 9% of 15000 - x.

9 / 100 (15000 - x)

0.09 (15000 - x)

1350 - 0.09x

Combined interest = 1350 - 0.09x + 0.13x

Combined interest = 1350 + 0.04x

Therefore, the combined yearly interest for x dollars invested at 13 % and 15000 - x dollars invested at 9 % is 1350 + 0.04x.

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