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Lisa [10]
3 years ago
15

You have just been hired as a financial analyst for Barrington Industries. Unfortunately, company headquarters (where all of the

firm's records are kept) has been destroyed by fire. So, your first job will be to recreate the firm's cash flow statement for the year just ended. The firm had $100,000 in the bank at the end of the prior year, and its working capital accounts except cash remained constant during the year. It earned $5 million in net income during the year but paid $750,000 in dividends to common shareholders. Throughout the year, the firm purchased $5.4 million of machinery that was needed for a new project. You have just spoken to the firm's accountants and learned that annual depreciation expense for the year is $450,000; however, the purchase price for the machinery represents additions to property, plant, and equipment before depreciation. Finally, you have determined that the only financing done by the firm was to issue long-term debt of $1 million at a 5% interest rate. The data has been collected in the Microsoft Excel Online file below. Open the spreadsheet and perform the required analysis to answer the question below.
What was the firm's end-of-year cash balance? Recreate the firm's cash flow statement to arrive at your answer. Write out your answer completely. For example, 5 million should be entered as 5,000,000. Round your answer to the nearest dollar, if necessary.
Business
1 answer:
Alekssandra [29.7K]3 years ago
8 0

Answer:

$400,000

Explanation:

Given the following :

Beginning Cash balance = $100,000

Net income during the year = $5,000,000

Dividend to common shareholders = $750,000

Purchase of machinery = $5,400,000

Depreciation expense = $450,000

Long term debt = $1,000,000

Rate = 5%

STATEMENT OF CASH FLOW:

Cashflow from operating activities :

Net income ___________5,000,000

Add: Depreciation exp. ___450,000

Net cash: ____________________5,450,000

Cashflow from. Investing Activities :

Purchase of machinery __(5,400,000)

Net cash: ____________________(5,400,000)

Cashflow from financing activities:

Payment of Dividend __(750,000)

Long term debt ______1,000,000

Net cash from financing __________250,000

Net increase in cash: ____________300,000

Beginning cash balance __________100,000

Year end Cash balance __________ 400,000

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2 years ago
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Haddon's matrix is useful for addressing injury issues because:
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Suppose that the total benefit and total cost from a continuous activity are, respectively, given by the following equations:
DedPeter [7]

Answer:

A)= 20+24Q-4Q^{2} (This is the equation for the net benefits)

B) 40; 40

C)MNB(Q)= 24-8Q

D) 16; -16

E) Q=3

F)0

Explanation:

a) To write out the equation for the net benefits.

First, net benefits represents the difference obtained when the total benefits exceed the total costs derived form Q units of the control variable

Based on the definition, the equation is as follows

N(Q)= B(Q) - C(Q)

representing

N(Q)= The Net benefits that are derived from Q level of control variable

B(Q)= The total benefits derived from Q units of control variable

C(Q)= The total cost form Q units of control variable

As we have been given the following:B(Q)= 100 + 36Q - 4Q^{2} and C(Q) = 80 +12Q

This means:

N(Q)= 100+36Q-4Q^{2}- (80+12Q)

= 100+36Q-4Q^{2}-80-12Q

=100-80+36q-12Q-4Q^{2}

=20+24Q-4Q^{2}

= 20+24Q-4Q^{2} (This is the equation for the net benefits)

b) Determine he net benefits when Q = 1 and Q=5

Step 1) when Q=1 we use the formula 20+24Q-4Q^{2}

= 20+24Q-4Q^{2}

= 20(24x1)-(4x (1^{2))

=20+24-4

=40

Step 2) when Q=5 we use the formula 20+24Q-4Q^{2}

= 20+24Q-4Q^{2}

= 20(24x5)-(4x (5^{2))

=20+120-4x25

=140-100

=40

c)To write out the equation for the marginal net benefits

Marginal net benefits represent the change experienced in net benefits with change in one unit of the control variable

The formula therefore is as follows:

MNB(Q)=MB (Q)-MC(Q)

Representing

MNB (Q)= The marginal net benefits at Q level of control variable

MB(Q)= marginal benefits

MC(Q)=Marginal Costs

We are already given: MB(Q) = 36 – 8Q and MC(Q) = 12.)

This means

MNB(Q)=MB (Q)-MC(Q)

= 36-8Q-12

36-12-8Q

=24-8Q

MNB(Q)= 24-8Q

d) Find the marginal net benefits

Step 1) when Q=1 we use the formula for marginal net benefit MNB(Q)= 24-8Q

=MNB(Q)= 24-8(1)

= 16

Step 2) when Q=5 we use the formula for marginal net benefit MNB(Q)= 24-8Q

=MNB(Q)= 24-8(5)

=24-40

=-16

e) Calculate the maximum net benefits which represent the maximum level where the marginal costs= marginal benefits (it is a control variable level).

MB(Q)=MC(C)

MB(Q)= Marginal benefits

MC(Q)= Marginal Costs

We already know that MB(Q) =36-8Q and MC(Q)=12

Therefore, maximum benefit

= MB(Q)= MC(Q)

=36-8Q=12

8Q=36-12

8Q= 24

Q= 3.

This means that when Q is 3, then the net benefits will be at its maximum level

f) Compute marginal net benefits which is the difference between the marginal costs and benefits

MNB(Q)=MB(Q)-MC(Q)

MNB(Q)= Marginal net benefits

MB(Q)= Marginal benefits

MC(Q)= Marginal Costs

we already know that  MB(Q) =36-8Q and MC(Q)=12

MNB(Q)= 36-8Q-12

=36-12-8Q

=24-8Q

Since the maximum level where net benefits are highest is 3 as calculated above, we then replace Q with 3 in the equation

MNB(Q)= =24-8(3)

= 24-24

=0

This means at Q level of 3, the net costs will be equal to the net benefits and the net benefits are at the maximum level.

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Studentka2010 [4]

Answer:

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Explanation:

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These products will likely lose value if not used or sold.

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