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Black_prince [1.1K]
3 years ago
7

Jimmer’s nominal income will go up by 10 percent next year. Inflation is expected to be – 2 percent next year. By approximately

how much will Jimmer’s real income change next year?
Business
1 answer:
kompoz [17]3 years ago
3 0

Answer:

Nominal interest rate (n) = 10% = 0.10

Inflation rate (i) = -2% = -0.02  

Real interest rate (r) = ?  

Application of Fisher's Equation                                                      

(I + n) =   (1 + r)(1 + i)

(1 + 0.10)  = (1 + r)(1 + -0.02)

1.10 = (1 + r)(0.98)

<u>1.10</u> = 1 + r

0.98

1.1224 = 1 + r

1.1224 - 1 = r      

r = 0.1224 = 12.24%

Jimmer's real income will change by 12.24% next year.                                                                                                                                                

                                                                                                                                                                                                                                                                                       

Explanation:

In the determination of the rate of change in real income, there is need          to apply Fisher's equation. The nominal rate and inflation rate have been given, thus, we will make the real rate the subject of the formula.                                                                

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a. Determine the two production department factory overhead rates.

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b. Use the two production department factory overhead rates to determine the factory overhead per unit for each product.

Production                             Small           Medium         Large

<u>Departments                         Glove          Glove             Glove</u>

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Pattern Department 2,700 direct labor hours

Cut and Sew Department 3,400

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Production                             Small           Medium         Large

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Pattern Department              0.04             0.05              0.06

Per unit ($50)                        $2.00           $2.50           $3.00

Cut and Sew Department     0.08             0.10               0.12

Per unit ($67)                         $5.36           $6.70            $8.04

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