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kotegsom [21]
10 months ago
7

Consider the demand equation q=20,000 p^(-1.4). if the cost of production is constant at $0.50 per unit then what is the optimal

price to maximize profit?
Business
1 answer:
skelet666 [1.2K]10 months ago
4 0

Consider the demand equation q=20,000 p^(-1.4). if the cost of production is constant at $0.50 per unit $1.75 is the optimal price to maximize profit.

The income maximization system depends on income general sales overall fee. consequently, a firm maximizes earnings while MR = MC, that is the primary order, and the second order depends on the first order. This idea differs from wealth maximization in phrases of length for income earnings and the company's goals.

Calculation,

The demand equation q=20,000 p^(-1.4)

The production constant is $0.50

maximum profit= $1.75

The choicest charge is that charge point at which the total earnings of the seller are maximized. while the rate is just too low the vendor is shifting a big quantity of devices but income is the best possible combination of income. Examples of income maximizations like this encompass: discovering less expensive raw materials than those presently used. discover a provider that gives better charges for inventory purchases. locate product resources with decreased delivery prices. lessen labor expenses.

Learn more about The optimal price here:-brainly.com/question/28332226

#SPJ4

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Answer:

The answer is "21%".

Explanation:

The calculation for this question is define in attached file please find it.

3 0
2 years ago
Roadside Markets has 8.45 percent coupon bonds outstanding that mature in 10.5 years. The bonds pay interest semiannually. What
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Answer:

Total $1,091.0030

Explanation:

The market value of the bond will be the sum of the present value of the cuopon payment and the maturity date:

present alue of cuopon payment will be calculate as present value of an ordinary annuity:

C \times \frac{1-(1+r)^{-time} }{rate} = PV\\

C 42.25   (1,000 face value x 8.45% /2 payment per year)

time 21 (10 years at 2 payment per year+ 1 payment)

rate 0.036   (here we use the YTM rate /2 because there are 2 payment per year)

42.25 \times \frac{1-(1+0.036)^{-21} }{0.036} = PV\\

PV $615.1803

<u>Then, for the present value at maturity, we calculate the present value of a lump sum</u>

\frac{Maturity}{(1 + rate)^{time} } = PV  

Maturity   1,000.00

time   21.00

rate  0.036

\frac{1000}{(1 + 0.036)^{21} } = PV  

PV   475.82

<u>Finally, we add them both together</u>

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8 0
3 years ago
It is important to identify and use only incremental cash flows in capital investment decisions:A) because they are the simplest
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Answer:

C) because ultimately it is the change in a firm's overall future cash flows that matter.

Explanation:

Under capital budgeting decisions, decisions are made with respect to addressing the questions like what is the benefit of selecting the project and investing on it.

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8 0
3 years ago
Cindy Medavoy will invest $7,990 a year for 19 years in a fund that will earn 10% annual interest. Click here to view factor tab
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Answer:

The correct answer for future value if first payment occur today is $449,645.24 and if first payment occur at the end of year is $408,761.13.

Explanation:

According to the scenario, the given data are as follows:

Payment (pmt) = $7,990

Rate of interest (r) = 10%

Time (n) = 19 years

So, we can calculate the future value by using following formula:

Future Value ( if payment occurs today) :

FV = Pmt  (((1+r)^n   - 1) ÷ r) x (1+r)

By putting the value:

= $7,990 ((( 1+ 0.10)^19   -1) ÷ .10) × ( 1 + 0.10)

= $7,990 ( 51.16) × ( 1.10)

= $449,645.24

Future Value ( if payment occurs at the end of year):

FV = Pmt x ((1+r)^n   -1)) ÷ r)

= $7,990 ((1 + 0.10)^19  -1) ÷ 0.10)

= $7,990 × 51.16

= $408,761.13

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Based on his perception of the differences in the shades, this can be attributed to the wavelengths of light reflecting from the shades. Wavelength in physics is being defined as measuring the direction in regards of the propagation of a wave in which are in between a two successive points in the wave that are being characterized by its same phase.

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