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Pepsi [2]
3 years ago
7

Fiscal policy is the tax and spending decisions made by the president and

Business
1 answer:
aleksandr82 [10.1K]3 years ago
7 0

Answer:

The president makes decisions with the congress.

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The risk-free rate of return is 7.5%, the expected rate of return on the market portfolio is 14%, and the stock of Xyrong Corpor
Pepsi [2]

Answer:

The intrinsic value of a share of Xyrong stock = $68.075.

the expected one-year holding-period return on Xyrong stock = 0.27716.

Explanation:

Without mincing words, let's dive straight into the solution to the question above:

The intrinsic value of a share of Xyrong stock can be calculated as given below;

The intrinsic value of a share of Xyrong stock = [ (1 + growth rate) × G° ] ÷ (cost of equity - growth rate). -------------------(1).

=> Where, growth rate = 16%( 1 - 0.4) = 9.6% = 0.96.

=> Cost of equity = 2.8( 14 - 7.5) + 7.5 = 25.7% = 0.257.

Thus, slotting in the values into the equation (1) above, we have;

The intrinsic value of a share of Xyrong stock = [ (1 + growth rate) × G° ] ÷ (cost of equity - growth rate).

The intrinsic value of a share of Xyrong stock = [( 1 + 0.96) × 10] ÷ (0.257 - 0.96) = $68.075.

Hence, the expected one-year holding-period return on Xyrong stock = G° × ( 1 + growth rate) + [ (The intrinsic value of a share of Xyrong stock) × (1 + growth rate )] - market price of share ÷ market price of share.

= [ 10 × ( 1 + 0.96) + {$68.075 × (1 + 0.96)} - 67] ÷ 67 = 0.27716.

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Alicia and Kwame are conducting customer surveys to gather information for a report. This is an example of ______ research.
artcher [175]

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Explanation:

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Earn money online per click my bustess, HOW TO MONWY WORK
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whats the kink

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What is the book value of muffin's masonry's assets today and the market value of these assets
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3 years ago
Lindsay​ Electronics, a small manufacturer of electronic research​ equipment, has approximately 6 comma 800 items in its invento
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99 items

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Total number of items = 6,800

The number of items per type is:

A= 6,800*0.08\\A=544\ items\\B= 6,800*0.34\\B=2,312\ items\\C= 6,800*0.58\\C=3,944\ items

The number of items of each type counted per day is:

n_A=\frac{544}{20}\\n_A=27.2\\n_B=\frac{2312}{59}\\n_B=39.2\\n_C=\frac{3944}{121} \\n_C= 32.6\\

The total number of items counted per day is:

n = n_A+n_B+n_C=27.2+39.2+32.6\\n=99\ items\ per\ day

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