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Alisiya [41]
3 years ago
13

On January 1, 2020, the stockholders' equity section of Cheyenne Corp. shows common stock ($4 par value) $1,200,000; paid-in cap

ital in excess of par $1,070,000; and retained earnings $1,220,000. During the year, the following treasury stock transactions occurred.
Mar.1 Purchased 47,000 shares for cash at $15 per share.
July.1 Sold 10,000 treasury shares for cash at $17 per share.
Sept.1 Sold 8,500 treasury shares for cash at $14 per share.
a. Restate the entry for September 1, assuming the treasury shares were sold at $11 per share.
Business
1 answer:
MAXImum [283]3 years ago
4 0

Answer:

The Journal entries are as follows:

On September 1,

(a) Cash A/c [8,500 × $14]                          Dr. $119,000

Excess of paid in capital A/c [8,500 × $1] Dr. $8,500

To treasury stock                                                               $127,500

(To record the treasury shares for cash)

(b) Cash A/c [8,500 × $11]       Dr. $93,500

Excess of paid in capital A/c  Dr. $20,000

Retained earnings A/c            Dr. $14,000

To Treasury stock                                                              $127,500

(To record the restate entry for September 1)

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The correct statement is that the monthly payment of a loan of $3000 will be $104.11. The calculations obtained are not relevant with the options of the statement quoted above.

The calculations can be done by applying the values to the formula of compounded interest and then further multiplying the values obtained with the number of monthly payments.

<h3>Calculation of Compounded Monthly Payments </h3>

  • The formula to calculate compound interest is as below.

  • \rm Compounded\ Annuity= 3000(1+ \dfrac{0.075}{12})^1^2\ ^x\ ^3\\\\\\\rm Compounded\ Annuity= 3000(1+ 0.00625)^3^6\\\\\\\rm Compounded\ Annuity= $3754.11

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  • \rm Compounded\ Payments = \dfrac{Annuity}{No.\ of\ Monthly\ Payments}\\\\\\\rm Compounded\ Payments = \dfrac{3754.11}{36}

  • Continuing further,

  • \rm Compounded\ Payments= \$104.11

So, it is clear that the compounded monthly payments will be $104.11.

Hence, the monthly payment of loan for 36 months will be $104.11 which will be paid monthly at the rate of 7.5%.

To know more about Compounded payments, click the link below.

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