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At 20% per annum rate, an amount is doubled in approximately in ______ years at compound interest

A5

B2

C4

D3

Answer:

C. 4

Read Explanation:

Let's start with a Principal amount of ₹100. For the money to double, it needs to reach ₹200.

* Year 1:

* Interest = 20% of ₹100 = ₹20

* Total Amount = 100+20=100 + 20 = ₹120

* Year 2:

* Interest = 20% of ₹120 = ₹24

* Total Amount = 120+24=120 + 24 = ₹144

* Year 3:

* Interest = 20% of ₹144 = ₹28.80

* Total Amount = 144+28.80=144 + 28.80 = ₹172.80

* Year 4:

* Interest = 20% of ₹172.80 = ₹34.56

* Total Amount = 172.80+34.56=172.80 + 34.56 = ₹207.36

## Conclusion

By the end of 3 years, the money is only ₹172.80 (not yet doubled). By the end of 4 years, the money becomes ₹207.36 (just past doubled).

Therefore, the money doubles in approximately 4 years (or precisely 3.8 years).


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