Mahesh borrowed rupees 16000 at 7 1/2% per annum simple interest ,on the same day he lent it to Gagan at the same rate but compounded annually what does he gain at the end of 2 years??
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Given that Mahesh borrowed 16000 rupees at 7 1/2% per annum Simple interest.
P = 16000
R = 7 1/2
= 15/2%.
T = 2
We know that SI = PRT/100
= 16000 * 15 * 2/2 * 100
= 16000 * 15/100
= 2400.
We know that A = P + I
= 16000 + 2400
= 18400.
Given that he lent it to Gagan at the same rate.
Given R = 15/2.
n = 2 years.
P = 16000.
We know that A = P(1 + r/100)^n
= 16000(1 + 15/200)^2
= 16000(215/200)^2
= 16000(43/40)^2
= 16000 * 1849/1600
= 10 * 1849
= 18490.
Therefore the gain = 18490 - 18400
= 90.
Hope this helps!
P = 16000
R = 7 1/2
= 15/2%.
T = 2
We know that SI = PRT/100
= 16000 * 15 * 2/2 * 100
= 16000 * 15/100
= 2400.
We know that A = P + I
= 16000 + 2400
= 18400.
Given that he lent it to Gagan at the same rate.
Given R = 15/2.
n = 2 years.
P = 16000.
We know that A = P(1 + r/100)^n
= 16000(1 + 15/200)^2
= 16000(215/200)^2
= 16000(43/40)^2
= 16000 * 1849/1600
= 10 * 1849
= 18490.
Therefore the gain = 18490 - 18400
= 90.
Hope this helps!
siddhartharao77:
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