a) A man has invested $5350 in a savings account that pays 12% simple interest. How long will it be, in years, until the investment amount to Tk.10165? b) How much will a deposit of 5000 taka grow to in 20 years at 6% interest compounded continuously? c) A sum of money invested now at 10 percent compounded quarterly is to provide payments of $ 1000 every 3 months for 12 years, the first payment due 3 months from now. How much should be invested? How much interest will the investment earn?

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A: FV=PV×1+Rmm×n where, FV = FUTURE VALUE PV= PRESENT VALUE R = RATE/ APR m= NO OF COUMPOUNDING IN A…

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A: First, calculate value after 4 years:  Future Value (End of 4 years)=Deposit×1+Interest…

Q: 1. Compute the difference in the future amount of P500 compounded annually at nominal rate of 5% and…

A: Hi, Thanks for the question. Since you asked multiple questions, we will answer the first question…

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A: answer :- c) n= 6.12 years given  present value PV= 10000 rate r=12% future value FV = 2*10000 =…

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A: It is method of computing interest where interest is calculated over interest as well.

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A: “Hi There, Thanks for posting the questions. As per our Q&A guidelines, must be answered only…

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A: (a)  Holding period return = (Investment at end - Investment at beginning) / Investment at beginning…

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A: Future Value = Present Value * (1+r)^n Where, n = no. of compounding period i.e. 3 years * 12 = 36 r…

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A: the given information  amount = $850,000 interest rate = 5.25%

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A: The investment value can be calculated as future value of annuity due

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A: Annuity due are the payments which are made at the beginning of the period.

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A: Computation:

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A: Annuity refers to series of annual payment which is paid or received at start or ending of specific…

Q: If an investment of $5,000 is made in an account returning 2% ,then how long will it take for the…

A: Future value is the value of the current assets or some amount that is invested today and amount…

Q: Suppose that $8000.00 was invested in a savings account that paid 2.5% interest compounded…

A: Number of compounding periods = Number of years * 4 quarters per year = 3 * 4 = 12 quarters   Rate…

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