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kifflom [539]
3 years ago
12

The country of Micronesia is currently experiencing a recessionary gap. The size of the recessionary gap is $500 billion. If the

marginal propensity to consume is .8, how much will the government need to spend to get the economy to full employment? brainly
Business
1 answer:
anastassius [24]3 years ago
8 0

Answer:

The appropriate solution is "100 billion".

Explanation:

The given values are:

Recessionary gap (Total change),

= $500

Marginal propensity consume (MPC),

= 0.8

Now,

Multiplier will be:

= \frac{1}{1-MPC}

On putting the value of MPC, we get

= \frac{1}{1-0.8}

= 5

As we know,

⇒ Total \ change=Government \ spending's \ increase\times Multiplier

⇒ Government \ spending's \ increase=\frac{Total \ change}{Multiplier}

On substituting the values, we get

⇒                                                       =\frac{500}{5}

⇒                                                       =100 \ billion

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Answer:

Cumulative voting

Explanation:

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while in  regular voting system no permission is granted to anyone to cast more than one vote.

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8 0
3 years ago
Claudine Corporation will deposit $5,700 into a money market sinking fund at the end of each year for the next five years. How m
valkas [14]

Answer:

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Explanation:

Sinking Fund involves saving an series of equal amount periodically invested at certain rate of interest to accumulate a target amount in the future. The target amount might be for the purpose of financing a specific capital project or loan repayment.

Where an equal deposit is invested the sum accumulated (deposit plus interest earned) at the end of the final period is known as the Future Value (FV) of the sinking fund.

The FV is determined as follows:

FV = A × ((1+r)^(n) -  1)/n)

where FV- future value, A- annual cash flow, r-rate of return, n- number of years.

<em>In this question, we have the details as follows</em>;

FV-?, A-5,700, r- 9%, n- 5

<em>So we can determine the FV;</em>

FV = 5,700 × ((1+0.09)^(5)- 1)/0.09

FV = 5,700 × 5.9847

FV = 34,112.85

Accumulated amount at the end of the fifth year = $34,112.85

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