a certain sum of money at compound interest becomes 7396 in 2 years and rest 795 0.70 in 3 years find the rate of interest
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The compound interest accumulation factor is as follows :
Accumulated amount = P(1 + i)ⁿ
P = Principle amount
i = rate of interest
n = Period in in years
Doing the substitution for the two cases we have :
7396 = P(1 + i)²
P = 7396/(1 + i)²
7950.70 = P(1 + i)³
P = 7950.70/(1 + i)³
Equating the two P's
7396/(1 + i)² = 7950.70/(1 + i)³
7396/7950.70 = (1 + i)²/(1 + i)³
0.93023 = 1/(1 + i)
1 = 0.93023 + 0.93023i
1 - 0.93023 = 0.93023i
0.06977 = 0.93023i
i = 0.06977/0.93023 = 0.0750
This equals :
0.075 × 100% = 7.5%
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Here's your answer. .
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Plz mark it as Brainliest...
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