Question

A sum of money is borrowed at compound interest payable annually. The interests for the 2nd and 3rd year are 330 and 363 respectively. Find the sum.​

Answer 1

Answer:

It is given that

Interest for the first year = 225

Interest for the second year = 240

So the difference = 240 - 225 = 15

Here 15 is the interest on 225 for 1 year

(i) Rate = (SI×100)/(P×t)

Substituting the values

=(15×100)/(225×1)

So we get

= 20/3

6/2/3 % p.a.

(ii) We know that

Sum=(SI×100)/(R×t)

Substituting the values

=(225×100)/(20/3×1)

It can be written as

=(225×100×3)/(20×1)

So we get

= 225×15

=3375

(iii) Here

AMount after second year = 225 + 240 + 3375 = 3840

So the interest for the third year = Prt/100

Substituting the values

=(3840×20×1)/(100×3)

=256

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