We know the following two premiums: E(™) — E(˜Â) = 0.4 and E(râ) –— Tƒ = 0.1. (a) Calculate A. (b) If security B has B = 1 and E(TB) - rf = 0.5. What is aB?

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The correct formula to calculate the future value (FV) of a present value (PV) when simple interest is used is? Note: N would be number of periods and i would be the interest rate. A. FV = PV X (1+i)^N, where^ represents power B. FV = PV X (1+i)^-N, where^ represents power O C. FV = PV/((1+i) X N) D. FV = PV x (1 + (N x i)) Reset Selection Mark for Review What's This? The correct formula to calculate the future value (FV) of a present value (PV) when simple interest is used is? Note: N would be number of periods and i would be the interest rate. A. FV = PV X (1+i)^N, where^ represents power OB. FV = PV X (1+i)^-N, where^ represents power C. FV = PV /((1+i) x N) D. FV = PV x (1 + (N X i)) Reset Selection Mark for Review What's This?

Question 1. Suppose t ≤ T1 ≤ T2 ≤ T3, where t is the current time, and ∆ > 0. Recall that Z(T1, T2) is the price at time T1 of a ZCB with maturity T2 and F(T1, T2, T3) is the forward price at time T1 for a forward contract with maturity T2 on a ZCB with maturity T3. a) For each of the pairs of A and B in the table, choose the most appropriate relationship out of ≥, ≤, = , ?, where ? means the relationship is indeterminate. Give brief reasoning. A ≥, ≤, = , ? B (i) Z(t, T1) 1 (ii) Z(T1, T1) 1 (iii) Z(t, T2) Z(t, T3) (iv) Z(T1, T2) Z(T1, T3) (v) Z(T1, T3) Z(T2, T3) (vi) Z(T1, T1 + ∆) Z(T2, T2 + ∆) (vii) F(t, T1, T2) F(t, T1, T3) (viii) F(t, T1, T3) F(t, T2, T3) (ix) limT→∞ Z(t, T) 0 Hint: Remember that at current time t, F(t, ·, ·) is known but Z(T, ·) is a random variable. b) What can you say about interest rates between T1 and T2 if i) Z(t, T1) = Z(t, T2)? ii) Z(t, T1) > 0 and Z(t, T2) = 0?

Investment A is an annuity and Investment B is an annuity due.  All else equal, which one will have the lower present value? Select one: a. A b. A=B c. B

A. Assume that the variables I, N, and PV represent the interest rate, investment or deposit period, and present value of the amount deposited or invested, respectively. Which equation best represents the calculation of a future value (FV) using: Compound interest?   FV = (1 + I)NN / PV   FV = PV / (1 + I)NN   FV = PV x (1 + I)NN     B. Simple interest?   FV = PV + (PV x I x N)   FV = PV - (PV x I x N)   FV = PV / (PV x I x N)     C. Identify whether the following statements about the simple and compound interest methods are true or false. Statement True False After the end of the second year and all other factors remaining equal, a future value based on compound interest will never exceed the future value based on simple interest.       All other variables held constant, investments paying simple interest have to pay significantly higher interest rates to earn the same amount of interest as an account earning compound…

The market risk premium is calculated as Blank______. Multiple choice question. RM RM − Rf RM + Rf β × (RM − Rf)

Which formula is correct for the compound interest calculation? Select one: a. P = F(1+i)^-n b. P = F/(1+in) c. P = F/(1+i/n)

Assume that the variables I, N, and PV represent the interest rate, investment or deposit period, and present value of the amount deposited or invested, respectively. Which equation best represents the calculation of a future value (FV) using: Compound interest? O FV = PV / (1+1)N O FV = PV + (PV XIX N) O FV = PV x (1 + I)N Simple interest? OFV = PV + (PV XIX N) O FV = PV XIX N O FV = PV/(PV XIX N)

e,f,g and h