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Anettt [7]
3 years ago
10

Danny "Dimes" Donahue is a neighborhood’s 9-year-old entrepreneur. His most recent venture is selling homemade brownies that he

bakes himself. At a price of $1.50 each, he sells 100. At a price of $1.00 each, he sells 300.
a. Is demand elastic or inelastic over this price range? .
b. If demand had the same elasticity for a price decline from $1.00 to $0.50 as it does for the decline from $1.50 to $1.00, would cutting the price from $1.00 to $0.50 increase or decrease Danny’s total revenue? .
Business
1 answer:
Goryan [66]3 years ago
8 0

Answer:

a) Elastic

b)  total revenue is increased

Explanation:

a) The demand is elastic over the given range.

The demand is elastic because, with the variation in the price of the brownies the demand for the brownies varied too i.e the demand changes.

b) Now,

if the elasticity is same for the decline in price from $1.00 to $1.50 i.e 300

the revenue will increase as:

when the price was $1.00 the demand is 100

i.e

the total revenue = $1.00 × 100 = $100

now,

when the price decline to $0.50 the demand changes to 300

i.e

the total revenue = $0.50 × 300 = $150

hence,

the total revenue is increased.

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Answer:

The value of this deferred annuity today on his 50th birthday is <u>$2,621.27</u>.

Explanation:

Since the student's desired return of 6% will also start to be paid starting on his 65th birthday, the value of this deferred annuity today on his 50th birthday can be calculated by first calculating the value of the investment on the 65th birthday.

We therefore proceed with the following two steps:

Step 1: Calculation of the value of the investment on the 65th birthday

The value of the investment on the 65th birthday can be calculated using the formula for calculating the present value of an ordinary annuity as follows:

PV = P * ((1 - (1 / (1 + r))^n) / r) …………………………………. (1)

Where;

PV at 65 = Present value of the annuity at 65th birthday =?

P = Annuity payment = Invested amount * Student's desired return = $8,900 * 6% = $534

r = Student's desired return rate = 6%, or 0.06

n = number of more years anticipate to live after 65th birthday = 21

Substitute the values into equation (1) to have:

PV at 65 = $534 * ((1 - (1 / (1 + 0.06))^21) / 0.06)

PV at 65 = $534 * 11.764076621288

PV at 65 = $6,282.02

Therefore, the value of the investment on the 65th birthday is $6,282.02.

Step 2: Calculation of the value of this deferred annuity today on his 50th birthday

The value of this deferred annuity today on his 50th birthday can therefore be calculated using the simple present value for as follows:

PV at 50 = PV at 65 / (1 + r)^N …………………………….. (2)

Where;

PV at 50 = the value of this deferred annuity today on his 50th birthday = ?

PV at 65 = Present value of the annuity at 65th birthday = $6,282.02

r = Student's desired return rate = 6%, or 0.06

N = number of years from 50th birthday to 65th birthday = 65 - 50 = 15

Substitute the values into equation (2) to have:

PV at 50 = $6,282.02 / (1 + 0.06)^15

PV at 50 = $6,282.02 / 2.39655819309969

PV at 50 = $2,621.27

Therefore, the value of this deferred annuity today on his 50th birthday is <u>$2,621.27</u>.

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Can someone tell me facts about local fundraising. maybe 2 or more facts
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Answer:

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3 0
2 years ago
Big Red Machines, a startup, has come up with a new product and has seen significant customer demand. Due to reinvestment in the
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Answer:

The correct answer is "$ 30.34".

Explanation:

The value of the stock can be computed by the following formula:

⇒  \frac{Dividend \ in \ year \ 3}{(1 + Required \ return \ rate)2}  + \frac{Dividend \ in \ year \ 4}{(1 + Required \ return \ rate)3}  + \frac{Dividend \ in \ year \ 5}{(1 + Required \ return \ rate) 4 } + \frac{1}{(1 + Required \ return \ rate)4 }\times [\frac{( Dividend \ in \ year \ 5 (1 + Growth \ rate)} {( Required \ return \ rate - Growth \ rate)}]

On putting the values, we get

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⇒  \frac{1.50}{1.08^2 } + \frac{1.60}{ 1.08^3 } + \frac{37.80}{ 1.08^4  }

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This bank's customers are seeing some suspicious activity in their checking accounts which could point to a case of identity theft. The Red Flags rule could therefore be the most relevant rule to the manager's discovery.

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