Essentials Of Investments
11th Edition
ISBN: 9781260013924
Author: Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Publisher: Mcgraw-hill Education,
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- The principal represents an amount of money deposited in a savings account subject to compound interest at the given rate. A. Find how much money there will be in the account after the given number of years. B. Find the interest earned. Click the icon to view some finance formulas. A. The amount of money in the account after 2 years is $. (Round to the nearest hundredth as needed.) B. The amount of interest earned is $. (Round to the nearest hundredth as needed.) Principal $2000 Rate 5% 7 Compounded annually Time 2 yearsarrow_forwardThe principal P is borrowed and the loan's future value, A, at time t is given. Determine the loan's simple interest rate, r, to the nearest tenth of a percent.P = $500, A = $530, t = 4 monthsarrow_forwardThe principal P is borrowed and the loan's future value A at time t is given. Determine the loan's simple interest rate r. P = $3000.00, A = $3585.00, t = 3 years % (Round to the nearest tenth of a percent as needed.)arrow_forward
- -----arrow_forwardPlease show work. Thank youarrow_forwardTask: Assume that at time 0 a sum L is lent for a series of n yearly payments. The rth payment, of amount x, is due at the end of the rth year. Let the effective annual interest rate for the rth year be i,. Give an identity which expresses L in terms of the x, and i,. Answer: The identity is [ Select ] [ Select ] L = x_1 (1+i_1)^(-1) + x_2 (1+i_1)^(-1) (1+i_2)^(-2) + .. + x_n (1+i_1)^(-1) (1+i_2)^(-2) ... (1+i_n)^(-n) L = x_1 (1+i_1) + x_2 (1+i_1) (1+i_2) + ... + x_n (1+i_1) (1+i_2) ... (1+i_n) L = x_1 (1+i_1)^(-1) + x_2 (1+i_1)^(-1) (1+i_2)^(-1) + .. + x_n (1+i_1)^(-1) (1+i_2)^(-1) ... (1+i_n)^(-1) Question 3 L = x_1 (1+i_1) + x_2 (1+i_1) (1+i_2)^2 + ... + x_n (1+i_1) (1+i_2)^2 ... (1+i_n)^narrow_forward
- In the time diagram below, which of the following concepts is depicted? 0 PV $1 2 $1 3 $1 O Present value of an annuity due O Future value of an ordinary annuity Present value of an ordinary annuity Future value of an annuity due 4 $1arrow_forward2 Given a set of present value tables, an annual interest rate, the dollar amount of equal payments made, and the number of semiannual payments, what other information is necessary to calculate the present value of the series of payments? A. The future value of the annuity. B. The timing of the payments (whether they are at the beginning or end of the period). C. The rate of inflation. D. No other information is required.arrow_forwardThe principal P is borrowed at simple interest rate r for a period of time t. Find the loan's future value, A, or the total amount due at time t. Round answer to the nearest cent. P=$900, r=6%, t=2 monthsarrow_forward
- Compute the present value if future value (FV) = $4892, interest rate (r) = 14.0%, and number of years (t) = 16.arrow_forwardFind the amount (in $) of interest and the maturity value of the loans. Use the formula MV = P + I to find the maturity value. (Round your answers to two decimal places.) Principal Rate (%) Maturity Value $145,000 15-/1/2 Time 8 months $ Interest $arrow_forwardThe principal P is borrowed and the loan's future value A at time t is given. Determine the loan's simple interest rate r. P = $2300, A = $2722, t = 6 months.arrow_forward
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