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OlgaM077 [116]
3 years ago
7

"Vulcan Materials Company is considering an investment that will have an initial cost of $8,500 but is expected to produce net c

ash flows of $1,400, $2,300, $3,100, and $2,000 over the next four years, respectively. Determine Vulcan's payback period."
Business
1 answer:
geniusboy [140]3 years ago
4 0

Answer:

3.85 years

Explanation:

The payback period is the time that a company takes to recover its initial investment. Considering an initial investment of $8,500, and that cash flows are evenly distributed within each year, the payback period can be found by:

\begin{array}{ccc}\ year&cash\ flow&balance\\1&\$1,400&-\$7,100\\2&\$2,300&-\$4,800\\3&\$3,100&-\$1,700\\4&\$2,000&\$300\end{array}

The payback period occurs sometime between years 3 and 4. The fraction of year 4 needed to reach payback is:

f=\frac{\$2,000-\$300}{\$2,000}\\f= 0.85

The company needs 3 years and 0.85 of the fourth year to break even. Therefore, the payback period for Vulcan Materials Company is 3.85 years.

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Haven Company uses the percentage of receivables method for recording bad debt expense. The accounts receivable balance is $600,
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Answer:

Debit Bad debt expense   $19,000

Credit Allowance for doubtful debt   $19,000

Explanation:

When a company makes sales on account, debit accounts receivable and credit sales. Based on assessment, some or all of the receivables may be uncollectible.  

To account for this, debit bad debit expense and credit allowance for doubtful debt. Should the debt become uncollectible (i.e go bad), debit allowance for doubtful debt and credit accounts receivable.

Where a debit that had previously been determined to have gone bad gets settled, debit cash and credit bad debt expense.

Amount that may be uncollectible

= 4% *  $600,000

= $24,000

Given that the Allowance for Doubtful Accounts has a $5,000 credit balance before adjustment, the additional amount to be adjusted for

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3 years ago
Arbor Systems and Gencore stocks both have a volatility of 33%. Compute the volatility of a portfolio with 50% invested in each
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Answer:

<h3>In case of b, c, d ,e volatility is less than that of original stock</h3>

Explanation:

The formula to compute the volatility of a portfolio

=\sqrt{W_1^2\sigma_1^2+W_2^2\sigma_2^2+2W_1W_2\sigma_1\sigma_2*c}

Here,

The standard deviation of the first stock is σ₁

The standard deviation of the second stock is σ₂

The weight of the first stock W₁

The weight of the second stock W₂

The correlation between the stock c

a) If the correlation between the stock is +1

=\sqrt{W_1^2\sigma_1^2+W_2^2\sigma_2^2+2W_1W_2\sigma_1\sigma_2*c}

=\sqrt{(0.5\times0.33)^2+(0.5\times0.33)^2+(2\times(0.5\times 0.33)\times(0.5\times0.33)\times1} \\\\=0.33

Hence, the volatility of the portfolio is 0.33 0r 33%

b) If the correlation between the stock is 0.50

=\sqrt{W_1^2\sigma_1^2+W_2^2\sigma_2^2+2W_1W_2\sigma_1\sigma_2*c}

=\sqrt{(0.5\times0.33)^2+(0.5\times0.33)^2+(2\times(0.5\times 0.33)\times(0.5\times0.33)\times0.5} \\\\=0.29

Hence, the volatility of the portfolio is 0.29 0r 29%

c) If the correlation between the stock is 0.00

=\sqrt{W_1^2\sigma_1^2+W_2^2\sigma_2^2+2W_1W_2\sigma_1\sigma_2*c}

=\sqrt{(0.5\times0.33)^2+(0.5\times0.33)^2+(2\times(0.5\times 0.33)\times(0.5\times0.33)\times0.0} \\\\=0.23

Hence, the volatility of the portfolio is 0.23 0r 23%

d) If the correlation between the stock is -0.50

=\sqrt{W_1^2\sigma_1^2+W_2^2\sigma_2^2+2W_1W_2\sigma_1\sigma_2*c}

=\sqrt{(0.5\times0.33)^2+(0.5\times0.33)^2+(2\times(0.5\times 0.33)\times(0.5\times0.33)\times-0.5} \\\\=0.17

Hence, the volatility of the portfolio is 0.17 or 17%

e) If the correlation between the stock is -1

=\sqrt{W_1^2\sigma_1^2+W_2^2\sigma_2^2+2W_1W_2\sigma_1\sigma_2*c}

=\sqrt{(0.5\times0.33)^2+(0.5\times0.33)^2+(2\times(0.5\times 0.33)\times(0.5\times0.33)\times-1} \\\\=0

Hence, the volatility of the portfolio is 0

<h3>In case of b, c, d ,e volatility is less than that of original stock</h3>

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Based on the question above, Jana can be characterized as a collectivist by which is defined as a practice or principle of where an individual prioritizes other group than any or over any individuals.

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