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3 years ago

6

If a $500 billion increase in investment spending increases income by $500 billion in the first round of the multiplier process

and by $450 in the second round, income will eventually increase by:_________
A. $2,500 billion
B. $3000 billion
C. $4,000 billion
D. $5,000 billion

1 answer:

Zarrin [17]3 years ago

5 0

Answer:

D. $5,000 billion

Explanation:

quizlet

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3 years ago

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3 years ago

Tin-Tin Waste Management, Inc., is growing rapidly. Dividends are expected to grow at rates of 30 percent, 35 percent, 25 percen

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Answer:

The dividend for the current year (D0) is $2.15.

Explanation:

This can be calculated as follows:

Current dividend = D0

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Based on equation (1), we have:

D1 = (1 + 0.30) * D0 = 1.30D0

D2 = (1 + 0.35) * D1 = 1.35 * 1.30D0 = (1.35 * 1.30)D0 = 1.755D0

D3 = (1 + 0.25) * D2 = 1.25 * 1.755D0 = (1.25 * 1.755)D0 = 2.19375D0

D4 = (1 + 0.18) * D3 = 1.18 * 2.19375D0 = (1.18 * 2.19375)D0 = 2.588625D0

D5 = (1 + 0.07) * D4 = 1.07 * 2.588625D0 = (1.07 * 2.588625)D0 = 2.76982875D0

Using Gordon Growth stable formula, we have price in year 4 (P4) as follows:

P4 = D5/(required rate of return - Perpetual dividend growth rate) ........ (2)

Substituting all the relevant values to equation (2), we have:

P4 = 2.76982875D0/(0.16 - 0.07)

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Since the market price is the sum of all the present values of dividends from year 1 to 4 and P4, we have:

$47.85 = (D1 / (1 + required rate of return)^1) + (D2 / (1 + required rate of return)^2) + (D3 / (1 + required rate of return)^3) + (D4 / (1 + required rate of return)^4) + (P4 / (1 + required rate of return)^4) ...........(3)

Substituting all the relevant values to equation (3), we have:

$47.85 = (1.30D0 / 1.16^1) + (1.755D0 / 1.16^2) + (2.19375D0 / 1.16^3) + (2.588625D0 / 1.16^4) + (30.775875D0 / 1.16^4)

$47.85 = [(1.3 / 1.16^1) + (1.755 / 1.16^2) + (2.19375 / 1.16^3) + (2.588625 / 1.16^4) + (30.775875 / 1.16^4)]D0

$47.85 = 22.2572996535323D0

D0 = $47.85 / 22.2572996535323

D0 = $2.15

Therefore, the dividend for the current year (D0) is $2.15.

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3 years ago