Answer: All three methods result in the same amount of total depreciation
Explanation:
Depreciation is when the value of an asset has been reduced because the asset has been used or due to wear and tear.
When considering total depreciation recorded over the entire life span of an asset, the method resulting in the highest total depreciation is the straight line method, the double declining balance method, and the activity method.
Therefore, option the answer will be that "all three methods result in the same amount of total depreciation". This is because the amount charged for depreciation can not exceed the cost involved and will be identical for the three methods
Answer:
B. $12,500
Explanation:
Accumulated depreciation is the cumulative depreciation of an asset up to a single point or current point in its life.
Each period, the depreciation expense recorded in that period is added to the beginning accumulated depreciation balance. Therefore when there's an entry of depreciation of an equipment, the current value is added to the previous total of the old entry. Therefore the balance of the the depreciation after current entry is the beginning balance of the depreciation plus the balance entered into the record.
In this case, the beginning balance was $10,000 and the entry was $2,500
Hence, balance of accumulated depreciation account after entry is 10000 + 2500 = $12,500
Answer:
war communism
Explanation:
The necessities of the civil war pushed the government to a more radical economic system known as war communism. This were the economic policies that were introduced in Russia in 1918 towards the end of the first World War by Vladimir Lenin which was the leader of Russia at that time. This Economic Policy was terminated in 1921 and was deemed as a failure.
Answer:
$532.24
Explanation:
Since Mr. Wise will be making monthly payments for the period of 25 years in order to accumulated the $1,000,000 at the end of 25 years, therefore, the future value of annuity shall be used to determine the monthly payments to be deposited by Mr Wise. The formula of future value of annuity is given as follows:
Future value of annuity=R[((1+i)^n-1)/i]
In the given scenario:
Future value of annuity=amount after 25 years=$1,000.000
R=monthly payments to be deposited by Mr Wise=?
i=interest rate per month=12/12=1%
n=number of payments involved=25*12=300
$1,000,000=R[((1+1%)^300-1)/1%]
R=$532.24
Answer:
homework sucks, like, really
Explanation: