Math, asked by diliptanu174, 6 hours ago

Find out the compound interest on ₹ 50,000 deposited in a bank at 15% annual rate after 2 year.

I will mark the brainliest whose answer is correct.
And don't spam other wise i will report you answer.​

Answers

Answered by aum85
1

Answer:

AnswEr :-

\implies \boxed{ \red{ \sf{C.I = 16125}}}⟹

C.I=16125

★ Given :-

Principal amount : Rs. 50000 /-

Time : 2 years

Interest rate : 15%

★ To Find :-

The compound interest

★ Solution :-

The formula of compound interest is,

\implies \boxed{ \red{ \sf{C.I = [P \times (1 + \dfrac{r}{100} )^{n} - 1]}}}⟹

C.I=[P×(1+

100

r

)

n

−1]

Where,

C.I = Compound Interest

P = Principal amount

r = Rate of interest

n = Time (in years)

\implies \sf \: C.I = [50000 \times (1 + \dfrac{15}{100} )^{2} - 1]⟹C.I=[50000×(1+

100

15

)

2

−1]

\implies \sf \: C.I = [50000 \times ( \dfrac{115}{100} )^{2} - 1]⟹C.I=[50000×(

100

115

)

2

−1]

\implies \sf \: C.I = [50000 \times ( \dfrac{13225}{10000} ) - 1]⟹C.I=[50000×(

10000

13225

)−1]

\implies \sf \: C.I = [50000 \times ( \dfrac{3225}{10000} ) ]⟹C.I=[50000×(

10000

3225

)]

\implies \sf \: C.I = [5 \times3225 ]⟹C.I=[5×3225]

\implies \boxed{ \red{ \sf{C.I = 16125}}}⟹

C.I=16125

Step-by-step explanation:

AnswEr :-

\implies \boxed{ \red{ \sf{C.I = 16125}}}⟹

C.I=16125

★ Given :-

Principal amount : Rs. 50000 /-

Time : 2 years

Interest rate : 15%

★ To Find :-

The compound interest

★ Solution :-

The formula of compound interest is,

\implies \boxed{ \red{ \sf{C.I = [P \times (1 + \dfrac{r}{100} )^{n} - 1]}}}⟹

C.I=[P×(1+

100

r

)

n

−1]

Where,

C.I = Compound Interest

P = Principal amount

r = Rate of interest

n = Time (in years)

\implies \sf \: C.I = [50000 \times (1 + \dfrac{15}{100} )^{2} - 1]⟹C.I=[50000×(1+

100

15

)

2

−1]

\implies \sf \: C.I = [50000 \times ( \dfrac{115}{100} )^{2} - 1]⟹C.I=[50000×(

100

115

)

2

−1]

\implies \sf \: C.I = [50000 \times ( \dfrac{13225}{10000} ) - 1]⟹C.I=[50000×(

10000

13225

)−1]

\implies \sf \: C.I = [50000 \times ( \dfrac{3225}{10000} ) ]⟹C.I=[50000×(

10000

3225

)]

\implies \sf \: C.I = [5 \times3225 ]⟹C.I=[5×3225]

\implies \boxed{ \red{ \sf{C.I = 16125}}}⟹

C.I=16125

Answered by zunairahmehek3004
0

Answer:

don't know the answer so sorry

Similar questions
Math, 8 months ago