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Kisachek [45]
3 years ago
10

An increase in the money supply shifts the ______ curve to the right, and the aggregate demand curve

Business
1 answer:
gladu [14]3 years ago
3 0

Answer: The correct answer is "C) LM: shifts to the right".

Explanation: An increase in the money supply shifts the <u>LM</u> curve to the right, and the aggregate demand curve  <u>shifts to the right.</u>

As the supply of money increases, the LM curve shifts to the right, establishing a new equilibrium point in which production is going to be higher, thus increasing aggregate demand.

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Sue now has $490. How much would she have after 8 years if she leaves it invested at 8.5% with annual compounding?
Alina [70]

Answer:

c.$941.10

Explanation:

Calculation for How much would she have after 8 years

Using this formula

FV = PV(1+i)^n

FV represent future value

PV represent present value

i represent interest rate

n represent number of periods

Let plug in the formula

FV = 490(1 + .085)^8

FV= $941.10

Therefore How much would she have after 8 years will be $941.10

3 0
3 years ago
The spaghetti sells 340 units per week at $12 per plate. The steak sells 212 units at $16 per plate. Which has the higher
stepan [7]

Answer:

a) Spaghetti

Explanation:

Dollar value means the actual amount raised from selling. In this case,

spaghetti will have  dollar sales of:

=340 x $12

=$4,080

Steak

=212 x $16

=$3,392

Therefore, spaghetti has higher dollar sales.

4 0
3 years ago
Three-year Treasury securities currently yield 6%, while 4-year Treasury securities currently yield 6.5%. Assume that the expect
Reptile [31]

Answer:

The correct answer is 8%.

Explanation:

According to the scenario, the computation of the given data are as follows:

Let 1 year Treasury securities = t

So, Four year Treasury = [(Yield of 3 years Treasury × No. of year) + ( t × No. of  year)] ÷ Number of year

So, by putting the value, we get

6.5% = [(6% × 3) + ( t × 1)] ÷ 4

[(6% × 3) + t] = 6.5% ×4

t = 8%

So, the rate on 1-year Treasury securities three years from now is 8%.

4 0
4 years ago
A stock has had returns of 12 percent, 19 percent, 21 percent, −12 percent, 26 percent, and −5 percent over the last six years.
11111nata11111 [884]

Answer:

Average rate of return= 10.17 %

Geometric return = 9.23%

Explanation:

<em>Geometric average return</em>

This is compounded annual rate of return which is used to measure the performance of an asset over a certain number of years. It helps to measure the return generated by an investment taking into account the volatility .

Unlike the arithmetic average the geometric average gives an idea of the real rate taking into account of volatility

The formula below

Geometric Return =(1+r1) (1+r2) ...... (1+rn)^1/n

Geometric Average return =  

(1.12× 1.19× 1.21× 0.88× 1.26× 0.95)^(1/6) - 1 =0.09233168

Geometric return =0.0923 × 100= 9.23%

Geometric return = 9.23%

Average rate of return

<em>The average return is the sum of the returns over the years dividend by the Numbers of returns</em>

Average return = sum of return / No of returns

(12% + 19% + 21% + (12%) + 26% + (5%))/6 =10.17 %

Average rate of return= 10.17 %

Geometric return = 9.23%

4 0
3 years ago
Suppose a life insurance company sells a ​$290 comma 000 ​one-year term life insurance policy to a 20​-year-old female for ​$280
Monica [59]

Answer:

The insurance company will gain an expected value $176.66032

Explanation:

The expected value is the gain or loss of an event and is calculated each outcome by its probability.

In our case we have to consider all events as follows;

The probability of dying means the insurance company will have a loss of $290,000 and gain $280 which is the cost of the policy. The probability of this happening=(1-probability of living)=(1-0.999644)=0.000356

The probability of living means the insurance company will gain $280, and the probability of this happening=0.999644

The gain or loss from death=280-290,000=-$289,720

The gain or loss from living=$280

Expected value=(The loss from death×probability of death)+(The gain from living×probability of living)

where;

The loss from death=-$290,000

Probability of death=0.000356

The gain from living=$280

Probability of living=0.999644

replacing;

Expected value=(-290,000×0.000356)+(280×0.999644)

Expected value=(-103.24+279.90032)

Expected value=$176.66032

The insurance company will gain an expected value $176.66032

4 0
3 years ago
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