What will be CI on an amount of Rs-10000 the rate of 20 p-c-pa- in two years the interest rate is compounded half yearly -Rs- 4525Rs- 4232Rs- 4641Rs- 4461

Question

Toppr Admin · Accepted Answer

CI-A-x2212-PA-P-1-R100-nR-10 percent per halfly- T- 4 times in 2 yearsA-10-000P-1-10100-4A-14641 INRCI-14641-x2212-10-000CI-4641 INR

What will be $C I$ on an amount of $R s .10000$ at the rate of $20$ p.c.pa. in two years if the interest rate is compounded half yearly ?
$R s . 4525$
$R s . 4232$
$R s . 4641$
$R s . 4461$

$C I = A - P$

$A = P {(1 + \frac{R}{100})}^{n}$

$R = 10$ percent per halfly; $T =$ 4 times in $2$ years

$A = 10, 000 P {(1 + \frac{10}{100})}^{4}$

$A = 14641$ INR

$C I = 14641 - 10, 000$

$C I = 4641$ INR

What will be CI on an amount of Rs.10000 at the rate of 20 p.c.pa. in two years if the interest rate is compounded half yearly ?Rs.4525Rs.4232Rs.4641Rs.4461

CI=A−PA=P(1+R100)nR=10 percent per halfly; T= 4 times in 2 yearsA=10,000P(1+10100)4A=14641 INRCI=14641−10,000CI=4641 INR

What will be $C I$ on an amount of $R s .10000$ at the rate of $20$ p.c.pa. in two years if the interest rate is compounded half yearly ?
$R s . 4525$
$R s . 4232$
$R s . 4641$
$R s . 4461$

$C I = A - P$

$A = P {(1 + \frac{R}{100})}^{n}$

$R = 10$ percent per halfly; $T =$ 4 times in $2$ years

$A = 10, 000 P {(1 + \frac{10}{100})}^{4}$

$A = 14641$ INR

$C I = 14641 - 10, 000$

$C I = 4641$ INR