Two equal sums were lent at 5% and 6% per annum ci for 2 years . If the difference in the compound interest wa rupees 422. Find (i) the equal sums (ii) compound interest for each sum
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Answered by
29
Let the sums be P
A = P(1 + R/100)^n
A1 = P(1 + 5/100)^2
= 1.1025P
A2 = P(1 + 6/100)^2
= 1.1236P
P2 – P1 = 422
1.1236P - 1.1025P = 422
0.0211P = 422
P = 20,000
I) The equal sums = 20,000 rupees
II) Compounds interests
a) 0.1025 x 20,000 = 2050 rupees
b) 0.1236(20,000) = 2472 rupees
A = P(1 + R/100)^n
A1 = P(1 + 5/100)^2
= 1.1025P
A2 = P(1 + 6/100)^2
= 1.1236P
P2 – P1 = 422
1.1236P - 1.1025P = 422
0.0211P = 422
P = 20,000
I) The equal sums = 20,000 rupees
II) Compounds interests
a) 0.1025 x 20,000 = 2050 rupees
b) 0.1236(20,000) = 2472 rupees
Answered by
14
Answer:
Step-by-step explanation:
Let the sums be P
A = P(1 + R/100)^n
A1 = P(1 + 5/100)^2
= 1.1025P
A2 = P(1 + 6/100)^2
= 1.1236P
P2 – P1 = 422
1.1236P - 1.1025P = 422
0.0211P = 422
P = 20,000
I) The equal sums = 20,000 rupees
II) Compounds interests
a) 0.1025 x 20,000 = 2050 rupees
b) 0.1236(20,000) = 2472 rupees
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