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Tcecarenko [31]
3 years ago
5

Suppose the Tampa Bay Rays baseball team charges $10 for bleacher seats (low quality seats in the outfield) and sells 250,000 of

them over the course of the season. The next season, the Rays increase the price to $12 and sell 200,000 tickets.a. What is the price elasticity of demand for bleacher seats at Raysâ games?b. Assuming the marginal cost of admitting one more fan is zero, is the price increase a good idea
Business
1 answer:
Oliga [24]3 years ago
8 0

Answer and Explanation:

(a) ε = %ΔQ/%Δp

       = ((200,000 − 250,000)/250,000)/((12 − 10)/10)

       = −1.00.

Demand is unit elastic since | ε | = 1.00. Alternatively, if a price increase of 20 percent leads to a 20 percent decline in ticket sales, the elasticity is −20/20 or −1.00.

(b) The price increase is not a good idea . Total revenues have fallen from $2,500,000 = (250,000)(10) to $2,400,000 = (200,000)(12). Anytime elasticity is greater than one, an increase in prices will result in a drop in total revenue.

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On June 30, 2009, Apricot Co. paid $7,500 cash for management services to be performed over a two-year period. Apricot follows a
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c. A debit to a prepaid expense for $7,500.

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The entry will do the following:

it will recognize the prepaid expense

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e.- FALSE. cash is credit, not debit.

c.- CORRECT  there is a prepaid expense, which is being debited.

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The current price of the common stock of Internet Enterprises is $100. Over the course of a year, the stock's price will either
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Current value of this newly issued option on Internet Enterprises= $25

Explanation:

Risk free rate for 6 month or period 1= (1000-909.09)/909.09=10%

Risk free rate for 1 year= (1000-826.45)/826.45=21%

Hence, risk free rate for period 2= (1+21%)/(1+10%)-1=10%

Now, Risk free rate factor for period 1 (R1)=1+10%=1.1

Risk Free rate factor for period 2 (R2)=1+10%=1.1

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Downward price factor for a period(d)=(1-50%)^(1/2)=0.707

Probability of upward price= (R-d)/(u-d)=(1.1-0.707)/(1.414-0.707)=0.55

Probability of downward price= 1-0.55=0.45

After period 1: Upward price=100*1.414=141.4 with probability 55%

Downward price =100*0.707=70.7 with probability 45%

After period 2:

Upward Price will be =141.4*1.414=200 with probability= 55%*55%=30.25%

Downward price will be=70.7*0.707=50 with probability=45%*45%=20.25%

Mid price will be = 141.4*0.707 or 70.7*1.414=100 with probability =2*45%*55%=49.5%

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So, current value of the newly issued option= 30.25/(1+21%)=$25

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