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Y_Kistochka [10]
3 years ago
14

A manufacturer produces 400 units when the market price is $10 per unit and produces 600 units when the market price is $12 per

unit. Using the midpoint method, for this range of prices, the price elasticity of supply is about:
A. 0.45.
B. 2.0.
C. 2.2.
D. 200.
Business
2 answers:
vodka [1.7K]3 years ago
5 0

Answer:

C. 2.2.

Explanation:

Mid point elasticity is calculated as follows:

<em>% change in qty supplied/ % change in price</em>

<em />

<em>% change in qty supplied</em>

= (600-400)/(600+400)/2

= 0.4

<em> % change in price </em>

= (12 -10)/(12+10)/2

= 0.181

Mid point elasticity

= 0.4/0.18

=2.2

             

Olegator [25]3 years ago
3 0

Answer: C. 2.20

Explanation:

Given the folliwing

At price(P1) = $10 per unit,

Quantity produced(Q1) = 400 units

When price(P2) = $12,

Quantity produced(Q2) = 600 units

The price elasticity of supply is used to determine how quantity supplied is affected by changes in the price of a commodity.

The midpoint method of determining price elasticity of supply :

(Percentage change in quantity supplied ÷ percentage change in price)

[(Q2-Q1) ÷((Q2+Q1)/2) ÷ (P2-P1)÷((P2+P1)/2)]

Percentage Change in quantity supplied = [(600-400)/(600+400)/2)] =200/500 = 0.4

Percentage change in price = [(12-10)/(12+10)/2]

= 2/11 = 0.1818

Therefore, price elasticity of supply = (0.4 ÷ 0.1818) = 2.20

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3 years ago
One year ago, Alpha Supply issued 15-year bonds at par. The bonds have a coupon rate of 6.5 percent, paid semiannually, and a fa
Masja [62]

Answer:

option (C) - 6.11%

Explanation:

Data provided :

Coupon rate one year ago = 6.5% = 0.065

Semiannual coupon rate = \frac{0.065}{2} = 0.0325

Face value = $1,000

Present market yield = 7.2% = 0.072

Semiannual Present market yield, r = \frac{0.072}{2} = 0.036

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With semiannual coupon rate bond price one year ago, C

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The present value = C\times[\frac{(1-(1+r)^{-n})}{r}]+FV(1+r)^{-n}

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or

= $32.5 × 17.4591 + $1,000 × 0.37147

= $567.42 + $371.47

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The percent change in bond price = \frac{\textup{Final price - Initial price}}{\textup{Initial price}}\times100\%

= \frac{\textup{938.89-1,000}}{\textup{1,000}}

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the correct answer is option (C) - 6.11%

4 0
3 years ago
Angelo invested $4,000 into two accounts. One account paid 4% interest and the other paid 9% interest. He earns 6% interest on t
inn [45]

Answer:

$2,400 was placed in the account earning 4%, and $1,600 was placed in the account earning 9%

Explanation:

In this case, we have two unknowns, so in order to be solved, we need to find two equations.

We know that amount 1, that we call x, plus amount 2, we call y, is 4000.  

<em>x + y = 4000</em>

Also we know, when we add the interest earned on amount 1 to the interest earned on amount 2, the total interest is 6% of 4000, it means: 240

<em>0.04x+0.09y=240</em>

So, we have two equations with two unknowns

<em>x + y = 4000</em>

<em>0.04x+0.09y=240</em>

That we can solve for any method we know. We will use substitution.  Lets clear from first equation the unknown x.

x=4000-y

Then, we substitute in second equation

0.04(4000-y)+0.09y=240

And we solve:

160-0.04y+0.09y=240

0.05y=240-160

y=80/0.05=1600

Now we simply plug this into our first equation and solve for x

x+y=4000

x+1600=4000

x=4000-1600

x=2400

So, $2,400 was placed in the account earning 4%, and $1,600 was placed in the account earning 9%

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Answer:

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