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Answer:
(i) It is given that Principal (P) = ₹ 1500 CI = ₹ 496.50 So the amount (A) = P + SI Substituting the values = 1500 + 496.50 = ₹ 1996.50 Rate (r) = 10% p.a. We know that Here Time n = 3 years (ii) It is given that Principal (P) = ₹ 12500 CI = ₹ 3246.40 So the amount (A) = P + CI Substituting the values = 12500 + 3246.40 = ₹ 15746.40 Rate (r) = 8% p.a. We know that By further calculation Here Period = 3 years
Was This helpful? In what time will Rs. 1500 yield Rs. 496.50 as compound interest at 10% per annum compounded annually? Given P = Rs. 1500, I = 496.50, R = 10% A = P+I ⇒ A =Rs. 1500+Rs. 496.50=Rs. 1996.50 `A = P(1 + R/100)^n` `=> 1996.50 = 1500 (1 + 10/100)^n` `=> 1996.50/1500 = (1 +1/10)^n` `=> 1.331 = (1.1)^n` `=> (1.1)^3 = (1.1)^n` `=> n = 3` Concept: Concept of Compound Interest - Use of Compound Interest in Computing Amount Over a Period of 2 Or 3-years Is there an error in this question or solution? |