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Natasha2012 [34]
2 years ago
14

$82 Using the incremental method, what amount of revenue will be allocated to Math Fun in the package that contains all three pr

oducts
Business
1 answer:
Leno4ka [110]2 years ago
6 0

Answer:

$28.62

Explanation:

Calculation to determine what amount of revenue will be allocated to Math Fun in the package that contains all three products

First step is to calculate the Total revenue of three product if sold individually

Total revenue= $21 + $37 + $48

Total revenue= $106

Now let calculate the allocation of revenue to Math fun based on revenue proportion

Using this formula

Revenue allocation= Packaged revenue / Total individually revenue * Revenue of Math fun

Let plug in the formula

Revenue allocation= $82/106*37

Revenue allocation= $28.62

Therefore the amount of revenue that will be allocated to Math Fun in the package that contains all three products is $28.62

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If the bond's par value is $1000,current yield be 6.90% and the bond is quoted at 101.17 then the each coupon payment is $34.9.

Given the bond's par value is $1000,current yield be 6.90% and the bond is quoted at 101.17.

We are required to find the amount of each coupon payment.

Bond value=$1000

Current yield=6.90%=0.0690

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Computation of annual coupon amount:

Current yield=Annual coupon/(Bond value*Bond quoted)

0.0690=Annual coupon/(1000*101.17%)

0.0690=Annual coupon/1011.7

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Hence the amount of each payment of bond having par value of $1000 is $34.9.

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Explanation:

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<em>The Dividend Valuation Model(DVM) is a technique used to value the worth of an asset. According to this model, the value of an asset is the sum of the present values of the future cash flows would that arise from the asset discounted at the required rate of return.  </em>

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<em>The capital asset pricing model (CAPM): relates the price of a share to the market risk or systematic risk. The systematic risk is that which affects all the all the economic agents, e.g inflation, interest rate e.t.c </em>

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Using the CAPM , the expected return on a asset is given as follows:

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E(r) =? , Rf- 2.86%, Rm-Rf - 7.00 β- 1.23

E(r) = 2.86% + 1.23× 7%

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