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Dmitry_Shevchenko [17]
2 years ago
15

The current price for a good is ​$25​, and 100 units are demanded at that price. The price elasticity of demand for the good is

negative 1. When the price of the good drops by 4 percent to ​$24​, consumer surplus increases by ​$ nothing. ​(Enter your response to the nearest​ penny.)
Business
1 answer:
mrs_skeptik [129]2 years ago
8 0

Answer:

Consumer surplus increases by $2

Explanation:

The consumer surplus can be defined as the benefit that consumers gain when they pay less for a good that they are willing to pay more for.

a). Determine the final demand as follows;

Price elasticity of demand=% change in price/% change in demand

where;

price elasticity of demand=-1

% change in price={(Final price-initial price)/initial price}×100

Final price=$24

initial price=$25

% change in price=(24-25)/25=(1/25)×100=-4%

% change in demand=x

replacing in the original expression;

-1=-4/x

x=4%

% change in quantity={final quantity-initial quantity/initial quantity}×100

let final quantity=y

4%={(y-100)/100}×100

0.04=(y-100)/100

4=y-100

y=4+100=104

final quantity=104 units

Consumer surplus=(1/2)×change in price×change in quantity

where;

change in price=25-24=1

change in quantity=104-100=4

Consumer surplus=(1/2)×1×4=2

Consumer surplus increases by $2

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3 years ago
Assume that Parker Co. will receive SF200,000 in 360 days. Assume the following interest rates: U.S. Switzerland 360-day borrowi
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Answer:

d. $96,914

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All of the following are documents used for inventory control except:______.
damaskus [11]

Answer:

c. a petty cash voucher.

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Poorly timed discretionary macroeconomic policy can do more harm than good. getting the timing right with fiscal policy is gener
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8 0
1 year ago
Huai takes out a $3,600 student loan at 6.6% to help him with 2 years of community college. After finishing the 2 years, he tran
Alja [10]

Answer:

a. The monthly payment on loan 1 is $76.03.

b. The monthly payment on loan 2 is $411.69.

Explanation:

a. Calculate the monthly payment on loan 1.

To determine the amount of periodic payments, the present value of annuity formula should be used:

PV=P(\frac{1-(1+r)^{-n} }{r} )

Where:

PV= present value

p=periodic payment

i=rate of interest

n=number of periods

We get the data for this exercise:

PV= 3,600 (loan).

p= unknown (we must find this value)

i= 6.6% or 0.066. However, because we need to know the monthly payment, the interest rate should be divided by 12 (0.066 / 12).

n= 4 years and 7 months, that is 55 months.

And we replace in the formula:

3600=P(\frac{1-(1+\frac{0.066}{12})^{-55} }{\frac{0.066}{12} } )

3600=P(\frac{1-(1+0.055)^{-55} }{0.0055} )

3600=P(\frac{1-(0.7395812268)}{0.0055} )

3600=P(\frac{0.2604187732}{0.0055} )

3600=P(47.348867)

Therefore:

P=\frac{3600}{47.348867}

P=76.03

The monthly payment on loan 1 is $76.03.

b. Calculate the monthly payment on loan 2.

We get the data for this exercise:

PV= 11,600 (loan 2).

p= unknown (we must find this value)

i= 7.3% or 0.073. However, because we need to know the monthly payment, the interest rate should be divided by 12 (0.073 / 12).

n= 2 years and 7 months, that is 31 months.

And we replace in the formula:

11600=P(\frac{1-(1+\frac{0.073}{12})^{-31} }{\frac{0.073}{12} } )

11600=P(\frac{1-(1+0.006083)^{-31} }{0.006083} )

11600=P(\frac{1-(0.8286047296)}{0.006083} )

11600=P(\frac{0.1713952704}{0.006083} )

11600=P(28.1761088936)

Therefore:

P=\frac{11600}{28.1761088936}

P=411.69

The monthly payment on loan 2 is $411.69.

8 0
3 years ago
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