
Answer:
EAC of machine A: $-179.63
EAC of machine B: $-168.42
Explanation:
Firstly, we need to calculate total net present value (NPV) of all cashflows for each of the machines. Then, we will use these amounts to solve for the equvalent annual cost (EAC) for each machine.
NPV of machine A = -85 - 130/(1 + 11%) - 130/(1 + 11%)^2 = -307.63
NPV of machine B = -155 - 105/(1 + 11%) - 105/(1 + 11%)^2 - 105/(1 + 11%)^3 = Â -411.59
Now, we will solve for the EAC of each machine:
Machine A: -307.63 = EAC_A/(1 + 11%) + EAC_A/(1 + 11%)^2. Solve the equation, we get EAC_A = -179.63.
Machine B: -411.59 = EAC_B/(1 + 11%) +. .. + EAC_B/(1 + 11%)^3. Solve the equation, we get EAC_B = -168.42.
So, we should choose machine B