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Feliz [49]
2 years ago
15

The goal of expansionary fiscal policy with respect to output is to: Multiple Choice increase spending and shift aggregate deman

d to the right in an effort to reach full employment output. increase spending and aggregate demand to get back to an output level the government is comfortable with. decrease government spending in an attempt to get the private economy back on track. increase spending and shift aggregate demand to the left in an effort to reach full employment output.
Business
1 answer:
soldier1979 [14.2K]2 years ago
8 0

Answer:

Increase spending and shift aggregate demand to the right in an effort to reach full employment output.

Explanation:

The goal of expansionary fiscal policy with respect to output is to reduce the problem of unemployment. In order to let this work, the government must increase its spending or Decrease the tax rate. This will make the Aggregate Demand Curve to the right which is a proof of increasing real Gross Domestic Product (GDP) as well as gradual reduction of unemployment.

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When a union bargains successfully with employers, resulting in increment in total compensation, both the quantity of labor supplied and the quantity of labor demanded doesn’t increase, rather, the quantity of labor supplied increases and the quantity of labor demanded decreases.

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2 years ago
A random experiment with three outcomes has been repeated 50 times, and it was learned that E1 occurred 20 times, E2 occurred 13
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Answer:

P(E1)=\frac{20}{50}=0.4

P(E2)=\frac{13}{50}=0.26

P(E3)=\frac{13}{50}=0.34

I used the relative frequency method

Explanation:

To solve this question we can use the relative frequency to find out each probability. The relative frequency is the ratio of the occurrence of each event and the total number of outcomes.

Here the experiment has been repeated 50 times, so that is the total number of outcomes and the denominator. There are 3 possible events E1, E2, and E3, so we can calculate the ratios to get the probabilities

Event E1 occurred 20 times of the 50: P(E1)=\frac{20}{50}

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