Geeta gets Rs. 6,455 at the end of one year at the rate of 14% per annum in a Recurring deposit account.Find the monthly installment.
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Answers
Answer:
₹500/-
Step-by-step explanation:
Let the monthly installment be P
Given, maturity value = ₹6455
n=12 months,
r=14%
As we know,
Interest = Pn(n+1)r /2400
= P×12×13×14÷2400
= 91P/100
Therefore, amount = Rs. (12P+ 91P/100)
= 1291P /100
According to the problem, we have
1291P/100=6455
∴P=6455*100/1291
Hence, the required monthly installment is Rs. 500.
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Think of ₹ P as a monthly in stallment
Duration (x) = 1 year = 12 months
We know that
Total monthly head = = × (x (x + 1)] / 2
Enter the value of x
= P × (12 × 13) / 2
With continuous calculation
= 78P
Interest = PRT / 100
Pricing
= (78P × 14 × 1) / (100 × 12)
So we get it
= 0.91P
So the maturity value = P × x + SI
6455 = P × 12 + 0.91P
6455 = 12.91P
With continuous calculation
P = 6455 / 12.91 = ₹ 500