Compute the difference in the future amount of P500 compounded annually at nominal rate of 5% and if it is compounded continuously for 4 years at the same rate.
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- Find the present value of P1,200 due in 3 years and 9 months if money is worth 10%, compounded quarterly.1.If money is worth 5% compounded semi annually, find the present value of a sequence of 12 semi annual payments of P450 each, the first of which is due at the end of 4 1/2 years? 2.If money is worth 5% compounded quarterly , find the future worth of a sequence of 12 semi annual payments of P1200 each, the first of which is due at the end of 4 1/2 years?What present value amounts to $11,273.57 if it is invested for 5 years at 10% compounded annual?The present value is $. (Round to 2 decimal places.)
- What is the future (compounded) value of $ 9500 invested for 4 years at r =%8.25 with quarterly compounding?What is the equivalent present value of the following series of payments: $10,000 the first year, $11,000 the second year, and $12,000 the third year? Consider 4% interest, compounded annually.1. What is the accumulated amount after 5 years of P7,500.00 invested at a rate of 10% per year compounded quarterly? 2. How long will it take the money to double itself if invested at 16% compounded quarterly? In how many years are required for P3,000.00 to increase by P5,000.00 if it earns 12% compounded semi-annually?
- What is the present value amounts to $14,332.50 of it is invested for 2 years at 5% compounded annually?Compute the present value of $199500 that is invested for 6 years and 9 months at 2.45% compounded monthly?At nominal rate compounded quarterly will P0.5 million accumulated at P760,000 in 4 years?
- The income stream b = (1000, 1500, 2500, 4000) consists of payments made at the end of the next four years. Find the present value of b for an interest rate of 9% compounded annually.What is the present worth of P5000 deposited at the end of every three months for 5 years if the interest rate is 6% compounded semi-annually?. A sum of OMR 25600 is invested at an interest rate of 6.25% per year. If the interest is compounded monthly. iii. How long does it take the money to increase by 125% of its initial value?