Wildhorse Co. entered into these transactions during May 2017, its first month of operations.
1 answer:
Answer:
attached answer
Explanation:
equity represnet investment from owners and the accumulation of the result from the company operations.
1) equity increase the company receive an investment from owner
3-6-8) equity decrease as an expense is incurred which is a negative operation it has a negative impact on the earnings of the firm
4-5-9) the company's equity increase as income is generated from the main activity.
2-7)there is no involment of equity as the company acquired an asset and takes a liability while then, at payment an asset(cash) decrease an a liability( A/P) also decrease
We must remember that we work with accrual accounting thus, the day of collection or payment are not what determinates ncome and expenses.
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Given:
Principal, P = 26500
term=5 years
Monthly payment, A = 695
Question: Find interest rate
Solution:
Unless there is a table available, there is no explicit formula to calculate interest. However, the interest rate can be solved for using the formula to calculate the monthly payment, as follows.
Substituting
P=26500
i=monthly interest rate to be found
A=monthly payment=695
n=5*12=60 months
Rearrange to give successive estimates of i by
I(i)=(695/26500)*((1+i)^60-1)/(1+i)^60
Try initial estimate of i=0.02 (2% per month)
I(0.02)=0.0182
I(0.0182)=0.01736
I(0.01736)=0.01689
....
Eventually we get the value to stabilize at i=0.016265, or
Monthly interest = 1.6265% (to four decimal places)
Principal, P = 26500
term=5 years
Monthly payment, A = 695
Question: Find interest rate
Solution:
Unless there is a table available, there is no explicit formula to calculate interest. However, the interest rate can be solved for using the formula to calculate the monthly payment, as follows.
Substituting
P=26500
i=monthly interest rate to be found
A=monthly payment=695
n=5*12=60 months
Rearrange to give successive estimates of i by
I(i)=(695/26500)*((1+i)^60-1)/(1+i)^60
Try initial estimate of i=0.02 (2% per month)
I(0.02)=0.0182
I(0.0182)=0.01736
I(0.01736)=0.01689
....
Eventually we get the value to stabilize at i=0.016265, or
Monthly interest = 1.6265% (to four decimal places)