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Lady_Fox [76]
3 years ago
6

Crane, Inc. estimates the cost of its physical inventory at March 31 for use in an interim financial statement. The rate of mark

up on cost is 25%. The following account balances are available: Inventory, March 1 $538000 Purchases 418000 Purchase returns 8000 Sales during March 714000 The estimate of the cost of inventory at March 31 would be
Business
2 answers:
Ann [662]3 years ago
8 0

Answer:

The estimated Inventory is $376,000.00, which is equal to the difference between cost of goods available for sale and cost of goods sold.

Explanation:

The cost of goods available for sale is made of Beginning Inventory $538,000 and Net Purchases $410,000 (418,000 Purchase - 8,000 Purchase Returns).

The cost of goods sold is 100% of Sales of $714,000, using a markup on cost of 25%.  This implies that Sales represent 100+25%, = 125%.

Cost of goods sold is therefore $714,000/125 x 100, which is equal to $571,200.

A summary of Trading Account is attached to illustrate the above workings.

Download xlsx
blsea [12.9K]3 years ago
7 0

Answer:

$376,800

Explanation:

Mark up is the profit on cost i.e it is the amount added to cost to get the selling price of a commodity. As such, were the markup is known and the sales, the cost of goods sold can be determined as

Mark up = (sales - cost of sales)/cost of sales

If the cost of sales is U

0.25 = ($714,000 - U)/U

1.25U = $714,000

U = $571,200

The movement in the balance of inventory at the start and end of a period is as a result of sales and purchases. While sales reduces the balance in inventory, purchases increases the balance. This may be expressed mathematically as

Opening balance + purchases less returns - cost of goods sold = closing balance

$538,000 + $418,000 - $8,000 - $571,200 = Closing balance

Closing balance which is the cost of inventory at March 31 would be

= $376,800

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What is Jensen's alpha of a portfolio comprised of 45 percent portfolio A and 55 percent of portfolio B? Portfolio Average Retur
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The Jensen's alpha of a portfolio comprised of 45 percent portfolio A and 55 percent of portfolio B = 2.04 %

Explanation:

<em>Solution</em>

Given that:

Now,

The Jensen’s alpha of a Portfolio is computed by applying  the formula  below:

Jensen's alpha = Portfolio Return − [Risk Free Rate of Return + ( Portfolio Beta * (Market Rate of Return − Risk Free Rate of Return ) ) ]

For the information given in the question we have the following,

The Risk free rate of return = 3. 1%

In order to find the Jensen’s alpha we have to first get the following from the information given in the question :

1. Portfolio Return

2. Portfolio Beta

3.Market Rate of Return

Thus,

(A)Calculation of Portfolio Return :

The formula for calculation of Portfolio Return is  given as:

E(RP) = ( RA * WA )+ ( RB * WB )

Where

E(RP) = Portfolio Return

RA = Average Return of Portfolio A ; WA = Weight of Investment in Portfolio A

RB = Average Return of Portfolio B ;  WB = Weight of Investment in Portfolio B

For the information given in the question we have the following:

RA = 18.9 %, WA = 45 % = 0.45, RB = 13.2 %,  WB = 55 % = 0.55

By applying the values in the formula we have

= ( 18.9 % * 0.45 ) + ( 13.2 % * 0.55 )

= 8.5050 % + 7.2600 % = 15.7650 %

(B). Calculation of Portfolio Beta:

Now,

The formula for calculating the Portfolio Beta is

ΒP = [ ( WA * βA ) + ( WB * βB ) ]

Where,

βP = Portfolio Beta

WA = Weight of Investment in Portfolio A = 45 % = 0.45 ; βA = Beta of Portfolio A = 1.92

WB = Weight of Investment in Portfolio B = 55 % = 0.55 ; βB = Beta of Portfolio B = 1.27

By Applying the above vales in the formula we have

= ( 0.45 * 1.92 )   + ( 0.55 * 1.27 )

= 0.8640 + 0.6985

= 1.5625

(C). Calculation of Market rate of return :

Now,

The Market Risk Premium = Market rate of return - Risk free rate

From the Information given in the Question we have

The Market Risk Premium = 6.8 %

Risk free rate = 3. 1 %

Market rate of return = To find

Then

By applying the above information in the Market Risk Premium formula we have

6.8 % = Market rate of Return - 3.1 %

Thus Market rate of return = 6.8 % + 3.1 % = 9.9 %

So,

From the following  information, we gave

Risk free rate of return = 3.1% ; Portfolio Return = 15.7650 %

The Portfolio Beta = 1.5625 ; Market Rate of Return = 9.9 %

Now

Applying the above values in the Jensen’s Alpha formula we have

The Jensen's alpha = Portfolio Return − [Risk Free Rate of Return + ( Portfolio Beta * (Market Rate of Return − Risk Free Rate of Return )) ]

= 15.7650 % - [ 3.1 % + ( 1.5625 * ( 9.9 % - 3.1 % ) ) ]

= 15.7650 % - [ 3.1 % + ( 1.5625 * 6.8 % ) ]                  

= 15.7650 % - [ 3.1 % + 10.6250 % ]

= 15.7650 % - 13.7250 %

= 2.0400 %

= 2.04 % ( when rounded off to two decimal places )

Therefore, the Jensen's alpha of a portfolio comprised of 45 percent portfolio A and 55 percent of portfolio B = 2.04 %

7 0
3 years ago
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