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₹6,000 के मूलधन पर 10% वार्षिक ब्याज की दर से 2 वर्ष का चक्रवृद्धि ब्याज ज्ञात कीजिए।

Mathematics

ScanSolve AI Answer

Answer

₹1,260\text{₹1,260}

Step-by-step solution

3 steps
  1. Identify the given values.

    The principal amount (P)(P) is ₹6,000.
    The annual rate of interest (R)(R) is 10%10\%.
    The time period (T)(T) is 2 years.

  2. Calculate the effective compound interest rate for 2 years.

    For two years, the effective compound interest rate can be calculated using the formula:

    Reffective=(R+R+R×R100)%R_{effective} = \left(R + R + \frac{R \times R}{100}\right)\%

    Substitute R=10%R = 10\%:

    Reffective=(10+10+10×10100)%R_{effective} = \left(10 + 10 + \frac{10 \times 10}{100}\right)\% Reffective=(20+100100)%R_{effective} = \left(20 + \frac{100}{100}\right)\% Reffective=(20+1)%R_{effective} = (20 + 1)\% Reffective=21%R_{effective} = 21\%
  3. Calculate the compound interest.

    Compound Interest (CI) is the principal multiplied by the effective rate.

    CI=P×Reffective100CI = P \times \frac{R_{effective}}{100} CI=6000×21100CI = 6000 \times \frac{21}{100} CI=60×21CI = 60 \times 21 CI=1260CI = 1260

    The compound interest is ₹1,260.

    The final answer is ₹1,260\text{₹1,260}.

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