It would take 95 days for Kaleb to get his desired APR.
Since Kaleb wants to get a payday loan in the amount of $ 375, and he is hoping to find one that has an APR of 40%, if Kaleb finds a business that charges a fee of $ 37 for the loan, to determine what the term of the loan need to be in order for Kaleb to get his desired APR, the following calculation must be performed:
- APR = 37/375 x 365
- APR = 0.098 x 365
- APR = 36
- 100 = 365
- 36 = X
- 36 x 365/100 = X
- 13140/100 = X
- 131.4 = X
- 131.4 - 37 = 94.4
Therefore, it would take 95 days for Kaleb to get his desired APR.
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Answer:
The requirement of question is prepare journal entries for each of above transaction; It is assumed that par value of each share is $1
Explanation:
Feb 1.
Common Stocks 230*1 Dr.$230
Paid in capital in excess of par 230*(22-1) Dr.$4,830
Cash 230*22 Cr.$5,060
b. Jul 15
Cash 130*23 Dr.$ 2,990
Common Stocks 130*1 Cr.$130
Paid in capital in excess of par 130*(23-1) Cr.$2,860
c.Oct 1
Cash 100*21 Dr.$2,100
Common Stocks 100*1 Cr.$100
Paid in Capital in excess of par 100*(21-1) Cr.$2,000
Answer:
Total liabilities is $170,500
Explanation:
Warren's total liabilities at end of April comprises of the beginning balance of liabilities of $77,000 plus the notes payable signed in respect of the building acquired in the course of the year,the computation is shown below:
Beginning balance of liabilities $77,000
Notes payable $93,500
Total liabilities $170,500
The notes signed by employee of $11,700 is notes receivable as the employee is owing the company and should be classified as notes payable ,but notes receivable instead, an asset.
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Answer: $6581.58
Explanation:
Based on the information given in the question, the mortgage payment per month will be calculated thus:
= [P x I x (1+I)^N]/[(1+I)^N-1]
where,
P = Principal = $750000
I = Interest rate per month = 10%/12 = 0.10/12 = 0.008333
N = number of installments = 30 × 12 = 360
Then, the equated monthly installment will be:
= [750000 × 0.008333 × 1.008333^360] / [1.008333^360-1]
= [750000 × 0.008333 × 19.8350386989] / [19.8350386989 - 1]
= 123964/18.835
= 6581.58
Under this loan proposal, your mortgage payment will be $6581.58 per month.
