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horrorfan [7]
3 years ago
10

Suppose the price of Twinkies is reduced from $1.45 to $1.25 and, as a result, the quantity of Twinkies demanded increases from

2,000 to 2,200. Using the midpoint method, the price elasticity of demand for Twinkies in the given price range is
Business
2 answers:
Nookie1986 [14]3 years ago
6 0

Answer:

The price elasticity of demand for Twinkies in the given price range is 0.641.

Explanation:

The price of Twinkies is reduced from $1.45 to $1.25.

The quantity of Twinkies demanded increases from 2,000 to 2,200.

Price elasticity of demand for Twinkies

= \frac{\frac{Q2 - Q1}{\frac{Q2 + Q1}{2} } }{\frac{P2 - P1}{\frac{P2 + P1}{2} } }

= \frac{\frac{2,200 - 2,000}{\frac{2,200 + 2,000}{2} } }{\frac{\$ 1.25 - \$ 1.45}{\frac{\$ 1.25 + \$ 1.45}{2} } }

= \frac{\frac{200}{\frac{4,200}{2} } }{\frac{\$ 0.20}{\frac{\$ 2.70}{2} } }

= \frac{\frac{200}{2100} }{\frac{\$ 0.20 }{\$ 1.35} }

= \frac{0.095}{0.148}

= 0.641

uranmaximum [27]3 years ago
6 0

Answer:

The ped is 0.64 (rounded to 2 decimal places)

Explanation:

Elasticity  is the responsiveness of quantity demanded or sold with respect to price holding all other factors constant

Price elasticity of demand (Ped)  is the change in quantity demanded in a given  market as a result of changes in pricing of goods or services offered in that market.

Ped = percentage change in quantity demanded/ percentage change in price  

The mid-point method is carried out in three steps:

  1. Compute the average price and quantity given the changes in prices and quantity. In this case, average price is 1.35 ((1.45 +1.35)/2) and average quantity is 2100 ((2200 +2000)/2)
  2. Calculate the percentage change in both price and quantity. Using the price average as the denominator. the percentage change in price is 14.815  ((1.25-1.45)/1.35) and the percentage change in quantity is 9.524 ((2200-2000)/2100)
  3. Compute the Ped: 9.524/14.815 = 0.643

Note: the price elasticity of demand has no units

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Answer:

1.$92.4million

2. January 1, 2021

No journal entry

3. December 31, 2021

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Cr Paid in capital -restricted stock $30.8million

4. December 31, 2022

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Cr Paid in capital -restricted stock $30.8million

5. December 31, 2023

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Cr Paid in capital -restricted stock $30.8million

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1. Calculation to determine the total compensation cost pertaining to the RSUs

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Total compensation cost=$92.4million

Therefore the total compensation cost pertaining to the RSUs is $92.4million

2. Preparation of the appropriate journal entry to record the award of RSUs on January 1, 2021

January 1, 2021

No journal entry

3.Preparation of the appropriate journal entry to record compensation expense on December 31, 2021

December 31, 2021

Dr Compensation expense $30.8million

Cr Paid in capital -restricted stock $30.8million

($92.4million/3 years)

4. Preparation of the appropriate journal entry to record compensation expense on December 31, 2022

December 31, 2022

Dr Compensation expense $30.8million

Cr Paid in capital -restricted stock $30.8million

($92.4million/3 years)

5. Preparation of the appropriate journal entry to record compensation expense on December 31, 2023.

December 31, 2023

Dr Compensation expense $30.8million

Cr Paid in capital -restricted stock $30.8million

($92.4million/3 years)

6. Preparation of the appropriate journal entry to record the lifting of restrictions on the RSUs and issuing shares at December 31, 2023.

December 31, 2023

Dr Paid in capital -restricted stock $92.4million

Cr Common stock $22 million

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($92.4million-$22 million)

6 0
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When the coupon rate on newly issued bonds ________ relative to older, outstanding bonds, the market price of the older bond ___
azamat

Answer:

The Answer is B) Rises in the secondary market decreases.

                                 

Explanation:

When the coupon rate on newly issued bonds<u> decreases</u> relative to older, outstanding bonds, the market price of the older bond rises in the <u>secondary market.</u>

<u></u>

A coupon or coupon payment is the annual interest rate paid on a bond, expressed as a percentage of the face value and paid from issue date until maturity. Coupons are usually referred to in terms of the coupon rate

For example, a $2,500 bond with a coupon of 10% pays $250 a year. Typically these interest payments will be semiannual, meaning the investor will receive $250 twice a year.

If two bonds offer different coupon rates while all of their other characteristics (e.g., maturity and credit quality) are the same, the bond with the lower coupon rate generally will experience a greater decrease in value as market interest rates rise.

Bonds offering lower coupon rates generally will have higher interest rate risk than similar bonds that offer higher coupon rates.

Cheers!        

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3 years ago
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