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Basics of Financial Mathematics Test 3

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Basics of Financial Mathematics Test 3
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  • Question 1
    1 / -0
    The principal is Rs. $$1000$$, so if you pay off Rs. $$300$$, the remaining Rs. $$700$$ left to repay is also called the
    Solution
    If Rs. $$300$$ of Rs. $$1000$$ principal is paid off, the remaining Rs. $$700$$ left to repay is the new Principal. 
    It is also called the principal.
  • Question 2
    1 / -0
    Choose the corrrect relation between simple and compound interest.
    Solution
    In simple interest, the principal amount is $$P$$ in compound interest the principal amount is $$P+ I$$ (Interest of the previous year)
    Since the principal amount in CI is more, $$\cfrac { PRT }{ 100 } $$ i.e., interest will be more in C.I
    Hence, $$CI>SI$$.
  • Question 3
    1 / -0
    What will you call the extra amount of money you got as profit, after investing a certain amount?
    Solution
    The extra mount of money got as profit after investing a certain amount of money is called as $$Interest.$$
    Interest is the cost of using somebody else’s money. When you borrow money, you pay interest. When you lend money, you earn interest.
    There are several different ways to calculate interest, and some methods are more beneficial for lenders. The decision to pay interest depends on what you get in return, and the decision to earn interest depends on the alternative options available for investing your money.
  • Question 4
    1 / -0
    Identify which amount is the original amount of money, the amount before any interest is applied?
    Solution
    $$\text{Principal}$$ amount is the original amount of money, the amount before any interest is applied.
    Principal is a term that has several financial meanings. The most commonly used refers to the original sum of money borrowed in a loan, or put into an investment. Similar to the former, it can also refer to the face value of a bond.
    The amount borrowed, or the part of the amount borrowed which remains unpaid (excluding interest). here also called principal amount.
  • Question 5
    1 / -0
    What sum of money will amount to Rs. $$1188$$ in three years at $$9$$% per annum compounded yearly?
    Solution
    $$\Rightarrow$$  $$A=$$Rs.$$1188\,R=9\%$$ and $$T=3\,$$years.
    $$\Rightarrow$$  $$A=P\times (1+\dfrac{R}{100})^T$$

    $$\Rightarrow$$  $$1188=P\times (1+\dfrac{9}{100})^3$$

    $$\Rightarrow$$  $$1188=P\times (\dfrac{109}{100})^3$$

    $$\Rightarrow$$  $$P=\dfrac{1188}{(1.09)^3}=$$Rs.$$917$$
  • Question 6
    1 / -0
    Which of the following is true about Annuity Contingent ?
    Solution
    $$\Rightarrow$$  True statement about Annuity contingent is $$It\,is\,made\,till\,the\,happening\,of\,an\,event.$$
    $$\Rightarrow$$  An annuity arrangement in which the beneficiary does not begin receiving payments until a specified event occurs. 
    $$\Rightarrow$$  A contingent annuity may be set up to begin sending payments to a beneficiary upon the death of another individual who wishes to ensure financial stability for the beneficiary, or upon retirement or disablement of the beneficiary.
  • Question 7
    1 / -0
    Which of the following is not an example of annuity contingent ?
    Solution
    $$\Rightarrow$$  $$Mortgage$$ is not an example of annuity contingent.
    $$\Rightarrow$$   Annuity contingent is an annuity arrangement in which the beneficiary does not begin receiving payments until a specified event occurs.
     $$\Rightarrow$$  A contingent annuity may be set up to begin sending payments to a beneficiary upon the death of another individual who wishes to ensure financial stability for the beneficiary or upon retirement or disablement of the beneficiary.
    $$\Rightarrow$$  Daughter's Marriage loan and Life insurance plans are examples of annuity contingent.
  • Question 8
    1 / -0
    What is true about Annuity Due ?
    Solution
    $$\Rightarrow$$   True statement about Annuity Due is,
    $$-It\,is\,an\,annuity\,in\,which\,payments\,are\,made\,at\,the\,beginning\,of\,each\,payment\,period.$$
    $$\Rightarrow$$  Annuity due is an annuity whose payment is to be made immediately at the beginning of each period. 
    $$\Rightarrow$$  A common example of an annuity due payment is rent, as the payment is often required upon the start of a new month as opposed to being collected after the benefit of rent has been received for an entire month.
    $$\Rightarrow$$  All payments are in the same amount.
    $$\Rightarrow$$  All payments are made at the same intervals of time
  • Question 9
    1 / -0
    Determine the principal when time $$= 2$$ years, interest $$=$$ Rs. $$ 1000$$; rate $$= 5\%$$ p.a.
    Solution
    Here, time $$=2$$ years, interest $$=$$ Rs. $$1000$$, rate $$=5\%$$ p.a.

    We know $$S.I=\dfrac{P\times R\times T}{100}$$

    $$\Rightarrow$$ $$1000=\dfrac{P\times 5\times 2}{100}$$

    $$\Rightarrow$$ $$P=\dfrac{1000\times 100}{5\times 2}=$$ Rs. $$10,000$$

    Therefore, principal is Rs. $$10,000$$.
  • Question 10
    1 / -0
    Jacky borrows Rs. $$2000$$ from the bank. The Principal of the loan is _____.
    Solution
    Jacky borrows Rs. $$2000$$ from the bank. The Principal of the loan is Rs. $$2000.$$
    Principal is a term that has several financial meanings. The most commonly used refers to the original sum of money borrowed in a loan, or put into an investment. Similar to the former, it can also refer to the face value of a bond.
    The amount borrowed, or the part of the amount borrowed which remains unpaid (excluding interest). here also called principal amount.
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