You have two mutually-exclusive projects. The first project (P1) has an initial investment of 17.2 million Czech crowns (CZK), and the first year's positive cash flow of 25.4 million CZK. The second year cash flow is a positive 5.2 million CZK. The second project (PZ) has an initial cash flow in year 0 of a negative 20.2 million CZK. The first year cash flow is a positive 36.2 million CZK. The second year cash flow is a negative 3.2 million CZK. MARR is 18%. (a) The Annual Equivalent Worth of the first project (P1) is: (b) The Annual Equivalent Worth of the second project (P2) is: CZK. (c) The cash flows for the incremental investment P2-P1 are: - for year 0 - for year 1. CZK and - for year 2. CZK. (d) The Annual Equivalent Worth of the incremental investment P2-P1 is: CZK. (e) The break even interest rates for the incremental investment P2-P1 are as follows. The smaller of the two rates it"= and the larger of the two rates i2= \%. Please note that if you are using the spreadsheet software built-in function to find these rates, you can opply a "guess" of 20% for the first rate (i1) and 100% for the second rate (12). (f) The Internal Rate of Return of the incremental investment P2-P1 is: \%. Please note that the "true" IRR is not one of the break-even interest rates and that only the case where PB, is positive needs to be developed, so there will be no need to solve a quadratic equation here. You can refer to Lecture 22 material including Video Example E22. (g) Based on the incremental analyses using the AEW and IRR criteria, project should be chosen. Note: Please enter your answers to two decimal places. If using the interest factor method, apply the volue of the factor as presented in the table or spreadsheet (with all four decimal places)