If principle $= R s 1, 00, 000$ . Rate of interest $= 10 %$ compounded half yearly. Find interest for $6$ months.

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Solution

We know that, $C I = A - P$
And where for six months amount, $A = P {(1 + \frac{R}{200})}^{n}$
Given, $n = 6$ months
$A = P {(1 + \frac{R}{200})}^{n} = 100000 {(1 + \frac{10}{200})}^{1} = R s . 105000$
$C l = 105000 - 100000 = R s . 5000$

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If principle =Rs 1,00,000. Rate of interest =10% compounded half yearly. Find interest for 6 months.

We know that, CI=A−PAnd where for six months amount, A=P(1+R200)nGiven, n=6 monthsA=P(1+R200)n=100000(1+10200)1=Rs. 105000Cl=105000−100000=Rs. 5000

If principle $= R s 1, 00, 000$ . Rate of interest $= 10 %$ compounded half yearly. Find interest for $6$ months.

We know that, $C I = A - P$
And where for six months amount, $A = P {(1 + \frac{R}{200})}^{n}$
Given, $n = 6$ months
$A = P {(1 + \frac{R}{200})}^{n} = 100000 {(1 + \frac{10}{200})}^{1} = R s . 105000$
$C l = 105000 - 100000 = R s . 5000$