ICSE · Class 10 · Mathematics

Class 10 Banking (Recurring Deposit Accounts) Mock Test (ICSE)

6 practice questions from Banking (Recurring Deposit Accounts), in the style of your board paper, each with a worked answer and the marks for every step. Then take a full chapter test on paper, snap the pages and get every step marked.

Topics in Banking (Recurring Deposit Accounts)

  • Recurring deposit accounts
  • Interest on recurring deposit
  • Maturity value
  • Finding monthly instalment or time

Banking (Recurring Deposit Accounts) practice questions with answers

  1. Q1Multiple choice1 mark
    If the monthly instalment in a recurring deposit account is ₹ 500500 and the total interest earned at the time of maturity is ₹ 825825, then the maturity value of the account held for 1515 months is:
    1. (a)₹ 83258325
    2. (b)₹ 66756675
    3. (c)₹ 91509150
    4. (d)₹ 75007500
    Show answer and step marks
    1. Correct option: (a) ₹ 83258325+1
    Answer: (a)
  2. Q2Multiple choice1 mark
    In a Recurring Deposit account, the total principal for finding the interest for one month is calculated using the formula P×n(n+1)2\frac{P \times n(n + 1)}{2}. Here, nn represents the:
    1. (a)rate of interest per annum
    2. (b)monthly instalment in rupees
    3. (c)total maturity value in rupees
    4. (d)total number of months the account is held
    Show answer and step marks
    1. Correct option: (d) total number of months the account is held+1
    Answer: (d)
  3. Q3Multiple choice1 mark
    Ritu opens a recurring deposit account with a bank and deposits ₹ 800800 per month for 22 years. If the rate of interest is 6%6\% per annum, the interest earned by her is:
    1. (a)₹ 600600
    2. (b)₹ 12001200
    3. (c)₹ 48004800
    4. (d)₹ 24002400
    Show answer and step marks
    1. Correct option: (b) ₹ 12001200+1
    Answer: (b)
  4. Q4Multiple choice1 mark
    A person deposits ₹ 10001000 per month in a recurring deposit account for nn months at 12%12\% per annum simple interest. If the maturity value is ₹ 1055010550, the value of nn is:
    1. (a)1212 months
    2. (b)1515 months
    3. (c)88 months
    4. (d)1010 months
    Show answer and step marks
    1. Correct option: (d) 1010 months+1
    Answer: (d)
  5. Q5Multiple choice1 mark
    The maturity value of a recurring deposit account is
    1. (a)all instalments paid together with the total interest
    2. (b)all instalments paid, without any interest
    3. (c)interest earned during the first year only
    4. (d)first instalment with one month's interest
    Show answer and step marks
    1. Correct option: (a) all instalments paid together with the total interest+1
    Answer: (a)
  6. Q6Short answer2 marks
    Ravi runs a small kitchen garden and opens a recurring deposit account at a bank to save for a drip irrigation kit. The account runs for 2 years at 8%8\% per annum, and he deposits a fixed amount at the beginning of every month. At maturity he receives ₹ 2600026000. Find the monthly instalment Ravi must deposit.
    Show answer and step marks
    1. Maturity value = total deposits + interest, where interest = P×n(n+1)2×112×r100P \times \frac{n(n+1)}{2} \times \frac{1}{12} \times \frac{r}{100} with n=24n = 24 months and r=8r = 8+1
    2. Interest =P×24×252×112×8100=2P= P \times \frac{24 \times 25}{2} \times \frac{1}{12} \times \frac{8}{100} = 2P, so maturity =24P+2P=26P= 24P + 2P = 26P+0.5
    3. 26P=2600026P = 26000, so P=1000P = 1000+0.5
    Answer: Monthly instalment = ₹ 10001000

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