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Simple Interest Test - 7

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Simple Interest Test - 7
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  • Question 1
    1 / -0

    Find the S.I. and the amount on: ₹ 300 for 6 years at 9% per year.

    Solution

    ₹ 300 for 6 years at 9% per year

    We know that

    P = 300

    R = 9% per year

    T = 6 years

    Here

    S.I = (P × R × T)/ 100

    Substituting the values

    = (300 × 9 × 6)/ 100

    = 162

    Amount = P + S.I

    Substituting the values

    = 300 + 162

    = 462

  • Question 2
    1 / -0

    Find the sum which will amount to ₹ 1200 in 5 years at 9% p.a.

    Solution

    It is given that

    Amount = ₹ 1200

    R = 9% p.a.

    T = 5 years

    Consider P = ₹ 100

    We know that

    S.I = (P × R × T)/ 100

    Substituting the values

    = (100 × 5 × 4)/ 100

    = ₹ 45

    Here

    A = P + S.I

    Substituting the values

    = 100 + 20

    = ₹ 120

    If the amount is ₹ 120 then the principal is ₹ 100

    If the amount is ₹ 1200 then the principal = (100 × 1200)/ 120 = ₹ 1000

  • Question 3
    1 / -0

    Find the S.I. and the amount on 480 for 6 months at 9 % per rupee per month

    Solution

    ₹ 480 for 6 months at 9 p per rupee per month

    We know that

    P = 620

    R = 8 p per rupee per month = 8% p.m.

    T = 4 months

    Here

    S.I = (P × R × T)/ 100

    Substituting the values

    = (620 × 8 × 4)/ 100

    = 198.40

    Amount = P + S.I

    Substituting the values

    = 620 + 198.40

    = 818.40

  • Question 4
    1 / -0

    In how many years will ₹ 390 amount to ₹ 1,066, the rate of interest being 6 ½% p.a.?

    Solution

    It is given that

    P = ₹ 390

    A = ₹ 1066

    We know that

    S.I = P – A

    Substituting the values

    = 1066 – 390

    = ₹ 676

    R = 6 ½ = 13/2 % p.a.

    We know that

    Time = (S.I × 100)/ (P × R)

    Substituting the values

    = (676 × 100 × 2)/ (390 × 13)

    So we get

    = (8/3)  years

    = 2 (2/3) years.

  • Question 5
    1 / -0

    In 5 years, ₹ 7,000 amounts to ₹ 11,200. In what time will ₹ 720 amount to ₹ 900 at the same rate?

    Solution

    It is given that

    P = ₹ 7,000

    A = ₹ 11,200

    We know that

    S.I = A – P

    Substituting the values

    = 11200 – 7000

    = ₹ 4200

    T = 5 years

    Here

    Rate = (S.I × 100)/ (P × T)

    Substituting the values

    = (4200 × 100)/ (7000 × 5)

    So we get

    = 12% p.a.

    It is given that

    P = ₹ 720

    A = ₹ 900

    We know that

    S.I = A – P

    Substituting the values

    = 900 – 720

    = ₹ 180

    R = 12% p.a.

    Here

    Time = (S.I × 100)/ (P × R)

    Substituting the values

    = (180 × 100 )/ (720 × 12)

    So we get

    = (25/12)

    = 2 (1/12) years

  • Question 6
    1 / -0

    Find the S.I. and the amount on:  ₹ 540 from 23rd March to 16th August at 3 ½ % p.a.

    Solution

    ₹ 540 from 23rd March to 16th August at 2 ½ % p.a.

    We know that

    P = 540

    R = 3 ½% = 7/2% p.a.

    T = 23rd March to 16th August

    March = 8 days

    April = 30 days

    May = 31 days

    June = 30 days

    July = 31 days

    Aug = 16 days

    Total = 146 days

    T = 146/365 = 2/5 years

    Here

    S.I = (P × R × T)/ 100

    Substituting the values

    = (540 × 7 × 2)/ (100 × 2 × 5)

    = 7.56

    Amount = P + S.I

    Substituting the values

    = 540 + 7.56

    = 547.56

  • Question 7
    1 / -0

    Find the S.I. and the amount on:  ₹ 720 for 4 ½ years at 8% p.a.

    Solution

    ₹ 720 for 4 ½ years at 8% p.a.

    We know that

    P = 720

    R = 8% p.a.

    T = 4 ½ years = 9/2 years

    Here

    S.I = (P × R × T)/ 100

    Substituting the values

    = (720 × 8 × 9)/ (100 × 2)

    = (36 × 4 × 9) / (5)

    = (1296/5)

    = (259.2)

    Amount = P + S.I

    Substituting the values

    = 720 + 259.2

    = ₹  979.2

  • Question 8
    1 / -0

    In what time will a sum of money double itself at 16% p.a.

    Solution

    Consider the principal

    P = ₹ 100

    It is given that

    A = 100 × 2 = ₹ 200

    We know that

    S.I = A – P

    Substituting the values

    = 200 – 100

    = ₹ 100

    R = 16% p.a.

    Here

    Time = (S.I × 100)/ (P × R)

    Substituting the values

    = (100 × 100)/ (100 × 16)

    So we get

    = 25/4

    = 6 (1/4) years

  • Question 9
    1 / -0

    On what sum of money does the S.I. for 15 years at 10% become 4,500?

    Solution

    It is given that

    S.I = 4,500

    R = 10% p.a.

    T = 15 years

    We know that

    P = (S.I × 100)/ (R × T)

    Substituting the values

    = (4500 × 100)/ (10 × 15)

    So we get

    = 3,000

  • Question 10
    1 / -0

    Find the rate percent, if the S.I. on ₹ 350 in 2 years is ₹ 34

    Solution

    It is given that

    P = ₹ 350

    S.I = ₹ 28

    T = 2 years

    We know that

    Rate = (S.I × 100)/ (P × T)

    Substituting the values

    = (28 × 100)/ (350 × 2)

    So we get

    = 4% p.a.

  • Question 11
    1 / -0

    What is the rate of interest, if ₹ 4,500 amounts to ₹ 5,400 in 4 years?

    Solution

    It is given that

    P = ₹ 4,750

    A = ₹ 5,650

    We know that

    S.I = A – P

    Substituting the values

    = 5400 – 4500

    = ₹ 900

    T = 4 years

    Here

    Rate = (S.I × 100)/ (P × T)

    Substituting the values

    = (900 × 100)/ (4500 × 4)

    So we get

    = 5% p.a.

  • Question 12
    1 / -0

    Find the total amount on:  ₹ 4480 for 20 months at 6 ½ % p.a

    Solution

    ₹ 4480 for 20 months at 6 ½ % p.a.

    We know that

    P = 4480

    R = 6 ½ % p.a. = 13/2 %

    P = 20 months = 20/12 years

    Here

    S.I = (P × R × T)/ 100

    Substituting the values

    = (4480 × 13 × 20)/ (100 × 2 × 12)

    = (448 × 13) / (12)

    = 485.33

    Amount = P + S.I

    Substituting the values

    = 4480 + 485.33

    = 4965.33 

  • Question 13
    1 / -0

    Find the S.I. and the amount on:  ₹ 375 for 4 years 6 months at 12% p.a.

    Solution

    ₹  375 for 4 years 6 months at 12% p.a.

    We know that

    P = 375

    R = 12% p.a.

    T = 4 years 6 months = 4 6/12 = 4 ½ years = 9/2 years

    Here

    S.I = (P × R × T)/ 100

    Substituting the values

    = (375 × 12 × 9)/ (100 × 2)

    = 202.5

    Amount = P + S.I

    Substituting the values

    = 375 + 202.5

    = 577.5

  • Question 14
    1 / -0

    Find the time in which ₹ 2,500 will amount to ₹ 2,860 at 12% p.a.

    Solution

    It is given that

    A = ₹ 2,880

    P = ₹ 2,500

    We know that

    S.I = A – P

    Substituting the values

    = 2860 – 2500

    = ₹ 360

    Here

    Time = (S.I × 100)/ (P × R)

    Substituting the values

    = (360 × 100)/ (2500 × 12)

    So we get

    = (30/25)

    = (6/5)

    = 1 (1/5) years

  • Question 15
    1 / -0

    Find the S.I. and the amount on:  ₹ 900 from July 15 to Dec. 10 at 10% p.a.

    Solution

    ₹  900 from July 15 to Dec. 8 at 10% p.a.

    We know that

    P = 900

    R = 10% p.a.

    T = July 15 to Dec 7

    July = 16 days

    Aug = 31 days

    Sep = 30days

    Oct = 31 days

    Nov = 30 days

    Dec = 8 days

    Total = 146 days

    T = 146/365 years = 2/5 years

    Here

    S.I = (P × R × T)/ 100

    Substituting the values

    = (900 × 10 × 2)/ (100 × 5)

    = 36

    Amount = P + S.I

    Substituting the values

    = 900 + 36

    = 936

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