Math, asked by araj68123, 11 months ago

the intrest on a Certain sum (principle) at 6 percent per annum is 300 find the intrest on the same sun at 5 percent per annum for the same period with method ​

Answers

Answered by Anonymous
5

\:  \:  \:  \:  \:  \:  \:  \:  \:  \:  \:  \:  \:  \:  \boxed{ \boxed{\boxed { \huge  \mathcal\red{ solution}}}}

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USING FORMULAS

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For a principal amount of P at the interest rate of r per annum in t years if the interest is I then ...

1) For Simple Interest

\bf\rightarrow \boxed{I=\frac{P\times r\times t}{100}}

2)For Compound Interest

\bf\rightarrow \boxed{I=P(1+\frac{r}{100}){}^{nt}}

where, n=interest period

Ex. If the principal is compounded

annually(per year) then ,

n=1

If the principal is compounded

half yearly(in every 6 months) then ,

n=2

If the principal is compounded

quarterly (in every 3 months) then ,

n=4

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  • Let's Head to the Problem Now

Intrest on a Certain sum (principle) at 6 percent per annum is 300.

Let, the sum is =P Rs

Given:

•interest rate(r)=6%

•interest(I)=300 Rs

•time(t)=1 year

therefore...

 \implies 300 =  \frac{p \times 6 \times 1}{100}  \\   \implies \: p =  \frac{ \cancel{300} \times 100}{ \cancel6}  \\  \implies \: p = 5000 \: rs

therefore the intetest on 5000 Rs at the interest rate of 5% is I_{new}

 \implies \: I_{new}=  \frac{50 \cancel{00} \times 5 \times 1}{1 \cancel{00}}  \\  \implies \boxed{ \red{I_{new}= 250 \: Rs}}

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\underline{ \huge\mathfrak{hope \: this \: helps \: you}}

\mathcal{ \#\mathcal{answer with quality  }\:  \:  \&  \:  \: \#BAL }

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Answered by Anonymous
8

\: \: \: \: \: \: \: \: \:  \boxed{ \boxed{\boxed { \huge \mathcal\red{ solution}}}}

______________________________________________

•USING FORMULAS

______________________________________________

For a principal amount of P at the interest rate of r per annum in t years if the interest is I then ...

1) For Simple Interest

\bf\rightarrow \boxed{I=\frac{P\times r\times t}{100}}

2)For Compound Interest

\bf\rightarrow \boxed{I=P(1+\frac{r}{100}){}^{nt}}

where, n=interest period

Ex. If the principal is compounded

annually(per year) then ,

n=1

If the principal is compounded

half yearly(in every 6 months) then ,

n=2

If the principal is compounded

quarterly (in every 3 months) then ,

n=4

______________________________________________

Let's Head to the Problem Now

Intrest on a Certain sum (principle) at 6 percent per annum is 300.

Let, the sum is =P Rs

Given:

•interest rate(r)=6%

•interest(I)=300 Rs

•time(t)=1 year

therefore

⟹300= P×6×1/100

⟹p= 300×100/6

⟹P = 500rs

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therefore the intetest on 5000 Rs at the interest rate of 5% is new.

⟹Inew= Rs 250

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