For the depreciation of machinery, relation between Principal (P) and Amount (A) is ----.
a) P < A b) P = A c) P > A
Answers
Given :- For the depreciation of machinery, relation between Principal (P) and Amount (A) is ----.
a) P < A
b) P = A
c) P > A
Answer :- c) P > A
Explantion :-
when rate of machinery is decreased let x % every year, then, amount after let 1 year, or t years will be less than principal => (P > A).
- A = P[1 - (R/100)]^T
if rate of machinery is increased let x % every year, then, amount after let 1 year, or t years will be more than principal . => (P < A) .
- A = P[1 + (R/100)]^T
if no change in rate of machinery => P = A .
therefore, For the depreciation of machinery, relation between Principal (P) and Amount (A) is (c) P > A .
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Given : For the depreciation of machinery,
To Find : relation between Principal (P) and Amount A
a) P < A b) P = A c) P > A
Solution:
relation between Principal (P) and Amount A
A = P ( 1 + r/100)ⁿ
where P is principal
A = amount after n years
r = rate of change
r +ve for appreciation
r = - ve for depreciation
r = 0 for no change
r +ve for appreciation
A = P ( 1 + r/100)ⁿ
1 + r/100 > 1 => ( 1 + r/100)ⁿ > 1
Hence A > P
r -ve for depreciation
A = P ( 1 + r/100)ⁿ
1 + r/100 < 1 => ( 1 + r/100)ⁿ < 1
Hence A < P
=> P > A
for r = 0
A = P (1)ⁿ = P
Hence For the depreciation of machinery, relation between Principal (P) and Amount is P > A
Depreciation mean a reduction in the value of an asset overtime.
It is a non-cash expense that reduces the price of an asset.
As time passes, the asset losses it's value known as "Depreciation".
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