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attashe74 [19]
4 years ago
7

The balance in Accounts Receivable at the beginning of the year amounted to $16,000. During the year, $64,000 of credit sales we

re made to customers. If the ending balance in Accounts Receivable amounted to $10,000, and uncollectible accounts expense amounted to $4,000, what is the amount of cash inflow from customers that would appear in the operating activities section of the cash flow statement
Business
2 answers:
poizon [28]4 years ago
8 0

Answer: $70,000

Explanation:

Accounts Receivable at the beginning of the year amounted to $16,000

During the year, $64,000 of credit sales were made to customers.

ending balance in Accounts Receivable amounted to $10,000, and uncollectible accounts expense amounted to $4,000,

The Amount to appear in the operating activities section of the cash flow statement is

$16,000+$64,000-$10,000= $70,000

anzhelika [568]4 years ago
8 0

Answer:

$74,000

Explanation:

Accounts Receivable can be seen in Balance Sheet date as a current asset which is being measured at Net Realizable Value. Accounts Receivable has a normal debit balance.

Beginning Account receivable $16,000

Add credit sales $64,000

Less Account Receivable net of Allowance

($10,000-$4,000) $6,000

Cash collection $74,000

Therefore the amount of cash inflow from customers that would appear in the operating activities section of the cash flow statement is $74,000

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A class-action suit against a utility company resulted in a settlement of $2 million for 70,000 customers. If the legal fees, wh
amm1812

Answer:

Each plantiff receives approximately $22.86

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Amount each receives = $1,600,000 ÷ 70,000 = $22.857 = $22.86 (to 2 decimal places).

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Based on market values, Gubler's Gym has an equity multiplier of 1.46 times. Shareholders require a return of 10.91 percent on t
rewona [7]

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Explanation:

Calculating the capital cost:

=(1-\frac{1}{1.46})\times 10.91\% \times (1-39\%)+(\frac{1}{1.46})\times 4.84\% \\\\=(\frac{1.46-1}{1.46})\times \frac{10.91}{100} \times (\frac{100-39}{100})+(\frac{1}{1.46})\times \frac{4.84}{100} \\\\ =(\frac{0.46}{1.46})\times \frac{10.91}{100} \times (\frac{61}{100})+(\frac{1}{1.46})\times \frac{4.84}{100} \\\\=\frac{306.1346}{14600}+\frac{4.84}{146} \\\\=  0.021+0.033 \\\\ =0.054\\\\= 5.4\%

Maximum amount to be spent

=\frac{277,000\times 100 }{5.4} \times (1-\frac{1}{(1.054)^7})\\\\=\frac{277,000\times 100 }{5.4} \times (1-\frac{1}{1.44})\\\\=\frac{277,000\times 100 }{5.4} \times (1-0.7)\\\\=277,000 \times 100\times 0.055\\\\=\$15,23,500\\

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3 years ago
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