Math, asked by blossomstar, 4 months ago

Class 8
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Q1. Find the amount received when Rs. 7000 is invested at 9% per annum for a period from February 4, 2014 to April 18,2014

Answers

Answered by Anonymous
68

\underline{\underline{\maltese\:\:\textbf{\textsf{Question}}}}

  1. Find the amount received when Rs. 7000 is invested at 9% per annum for a period from February 4, 2014 to April 18,2014

\underline{\underline{\maltese\:\:\textbf{\textsf{Given}}}}

{ \frak{ \underline \purple{principal \:  =  \: rs \: 7000}}}

{ \frak{ \underline \purple{ Rate\:  =  \: 9 \: percent \: per \: annum}}}

\underline{\underline{\maltese\:\:\textbf{\textsf{Find}}}}

  1. Amount (A) ⟶ ?

\underline{\underline{\maltese\:\:\textbf{\textsf{Solution}}}}

The number of days for which the money is borrowed are counted as :-

Months: February , March , April

Days: 25 , 31 , 17

⟶ T   =  25   +  31   +   17   \: days    =73 \: days =  \dfrac{73}{365}  \: years =  \dfrac{1}{5} \:  years

⟶ S.I  =  \dfrac{P ×R × T }{100}

⟶ \dfrac{7000 \times 9 \times 1}{100 \times 5}

•°• We got the simple interest as Rs.126

Now let's find out amount

•°• Required amount = P + S.I = rs. 7000 + rs. 126 = rs. 7126

Know more about the question

☆ 2014 is not a leap year so, February has 28 days. Also we count February 4 and

do not count April 18

Answered by genius1947
5

\huge\underline{\underline{\dag\:\:\textbf{\textsf{\blue{Question:-}}}}}

Find the amount received when Rs. 7000 is invested at 9% per annum for a period from February 4, 2014 to April 18,2014.

\huge\underline{\underline{\dag\:\:\textbf{\textsf{\red{Given:-}}}}}

{ \rm{ \underline \purple{principal \:  =  \: Rs. \: 7000}}}

{ \rm{ \underline \purple{ Rate\:  =  \: 9 \: percent \: per \: annum}}}

\huge\underline{\underline{\dag\:\:\textbf{\textsf{\orange{To Find:-}}}}}

Amount (A) ⟶ ?

\huge\underline{\underline{\dag\:\:\textbf{\textsf{\green{Solution}}}}}

The number of days for which the money is borrowed are counted as :-

Months:- February , March , April

Days:- 25 , 31 , 17

\rm{\implies T   =  25   +  31   +   17   \: days    =73 \: days  =  \dfrac{73}{365}  \: years =  \dfrac{1}{5} \:  years}

\implies S.I  =  \dfrac{P ×R × T }{100}

\implies \dfrac{7000 \times 9 \times 1}{100 \times 5}

•°• We got the simple interest as Rs.126

Now, finding out amount,

•°• Required amount = P + S.I = Rs. 7000 + Rs. 126 = Rs. 7126

_______________________

Hope it helps !!

Happy Studies !!

#BeBrainly.

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