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The price of a scooter which was bought for ₹84,000 depreciates at the rate of 10% p.a. Find its price after 2 years?

A₹46080

B₹68040

C₹86040

D₹64800

Answer:

B. ₹68040

Read Explanation:

Solution:

Given:

Principal - Rs. 84000

rate(r) - 10%

Time(t) - 2 years

Formula used: 

For depreciates

Amount=principal(1r100)tAmount = principal(1-\frac{r}{100})^t

Calculation:

according to the question,

Amount=principal(1r100)tAmount = principal(1-\frac{r}{100})^t

Amount=84000(110100)2Amount = 84000(1-\frac{10}{100})^2

⇒ (84000×90×90)(100×100)\frac{(84000\times{90}\times{90})}{(100\times{100})}

⇒ 68040

∴ The price of a scooter after 2 years is Rs. 68040.


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4 വർഷത്തേക്ക് പ്രതിവർഷം ഒരു നിശ്ചിത പലിശ നിരക്കിൽ ഒരു തുക നിക്ഷേപിച്ചു. പലിശ നിരക്ക് 2% കൂടുതലായിരുന്നെങ്കിൽ, നിക്ഷേപിച്ച തുകയ്ക്ക് ഈ 4 വർഷത്തിനുള്ളിൽ പലിശയായി 640 രൂപ കൂടുതൽ ലഭിക്കുമായിരുന്നു. നിക്ഷേപിച്ച തുക എത്രയായിരുന്നു?