Annual compounding pays more money than daily compounding. (true or false)
1 answer:
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Answer:
See Below
Explanation:
This is a problem of compound interest. The formula is:
Where
F is the future value
P is the present value
r is the rate of interest
t is the time in years
P = 13,000
To double his money, that means, F = 26,000
a)
Now, r = 9% = 0.09, so time it takes:
So, its gonna take about 8.04 years to double
b)
Similarly, here we just use r = 0.06, so the calculation is:
So, its gonna take about 11.9 years to double
c)
Here, the r is 11% or 0.11
So, the time it will take:
So, it is going to take about 6.6 years to double
d)
The amount of time it takes to double his money decreases as the interest rate increases and the time increases as interest rate decreases.
Answer:
B) Debit to accumulated depreciation for $22,500.
Explanation:
As for the information provided,
Depreciation under straight line method for each year = ($45,000 - $5,000)/8 = $5,000 for each year.
Depreciation for 4 years = $5,000 4 = $20,000
Depreciation in 5th year for 6 months = $5,000/2 = $2,500
Total depreciation till 1 July Year 5 = $20,000 + $2,500 = $22,500
Carrying value of equipment in books as on date of sale = $45,000 - $22,500 = $22,500
Sale price = $20,000
Profit or loss on sale of equipment = $20,000 - $22,500 = - $2,500
So therefore, there is loss of $2,500
Thus, option c and option d are invalid.
Further cash received on sale is debited and not credited thus, option a is also invalid.
As the total accumulated depreciation = $22,500
The correct entry will include debit to accumulated depreciation of $22,500.
Thus, option b is correct.