Math, asked by ayush617, 1 year ago

6000 for 2 years at 9% per annum compounded annually.
By using formula.

Answers

Answered by Anonymous
17
Heya friend,

Given that

P = ₹6,000

R = 9 % p.a.

T = 2 years

Solution

When the interest is compounded annually.

C.I. = P{(1 + R/100)^n - 1}

= 6,000 {(1 + 9/100)^2 - 1}

= 6,000 {(100 + 9/100)^2 - 1}

= 6,000 {(109/100)^2 - 1}

= 6,000 {11,881/10,000 - 1}

= 6,000 {11,881 - 10,000/10,000}

= 6,000 × 1,881/10,000

= ₹ 1,128.60







Thanks

With regards@

Tanisha

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Answered by Anonymous
13

Answer:

:\implies\sf Amount = P  \bigg\lgroup 1   +  \dfrac{R}{100}\bigg\rgroup^{n}  \\  \\  \\

:\implies\sf Amount = 6000 + \bigg\lgroup 1 + \dfrac{9}{100}\bigg\rgroup^2 \\  \\  \\

:\implies\sf Amount = 6000  \big\lgroup 1 + 0.09\big\rgroup^2 \\  \\  \\

:\implies\sf Amount = 6000  \big\lgroup 1.09\big\rgroup^2 \\  \\  \\

:\implies\sf Amount = 6000 \big\lgroup 1.1881\big\rgroup \\  \\  \\

:\implies \underline{ \boxed{\sf Amount =Rs. \: 7128.60 }}\\  \\  \\

\therefore\:\underline{\textsf{The Amount is \textbf{Rs. 7128.60}}}.

________________________

\dashrightarrow\:\:\sf Compound \:  Interest = Amount - Principal \\  \\  \\

\dashrightarrow\:\:\sf Compound \:  Interest = 71286.60 - 6000 \\  \\  \\

\dashrightarrow\:\:\underline{\boxed{\sf Compound \:  Interest = 1128.6}} \\  \\

\therefore\:\underline{\textsf{The Compound Interest is \textbf{Rs. 112.86}}}. \\

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