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A project should be accepted if its return is Blank______ the required return.
not equal to
equal to
above
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- A project should be Blank______ if its NPV is greater than zero. Multiple choice question. delayed accepted rejecteda. Explain why the IRR may contradict the ranking of NPV and therfore not recmmeneded to use when choosing among mutually exclusive projects.\ (5 lines) b. Give two possible examples of such projects. (choose realistic projects, or actual projects you know of) Exaplain your choice?Do NPV and IRR always yield the same conclusion (accept or reject a project)? If not, when do they not yield the same conclusion? Short Answer Toolbar navigation BIUS A
- The decision to accept or reject a(n) Blank______ project affects the acceptance or rejection of another project. Multiple choice question. independent mutually exclusive co-dependent29....When using the NPV method the decision making rationale includes the following (select all that apply): a.If projects are mutually exclusive, accept the project with the highest positive NPV. b.If projects are independent, accept if the project NPV<0. c.If projects are independent, accept if the project NPV>0 d.If the projects are mutually exclusive, accept the project with lowest NPV.A project with a negative NPV should be rejected. O True O False
- What would you recommend if the benefit / cost ratio is >1: Select one: a. Benefit/cost ratio always =1 b. The project must be rejected. c. Benefit / cost ratio cannot be >1 d. The project must be acceptedWhy is there conflict between the NPV and IRR criteria between projects Y and Z? Which is typically considered the best decision criteria to use and why?Please answer the questions in the image and the ones below. Thank you! 1. Assuming the projects are independent, which one(s) would you recommend? A. Both projects would be accepted since both of their NPV's are positive B. Both projects would be rejected since both of their NPV's are negative C. Only Project M would be accepted because IRR(M)>IRR(N) D. Only Project N would be accepted because NPV(N)>NPV(M) E. Only Project M would be accepted because NPV(M)>NPV(N) 2. If the projects are mutually exclusive, which would you recommend? A. If the projects are mutually exclusive, the project with the highest NPV is chosen. Accept Project N B. If the projects are mutually exclusive, the project with the highest positive IRR is chosen. Accept Project M C. If the projects are mutually exclusive, the project with the highest positive MIRR is chosen. Accept Project M D. If the projects are mutually exclusive, the project with the shortest packback period is chosen. Accept project M.…
- What would you recommend if the benefit / cost ratio is >1: Select one: a. The project must be accepted. b. Benefit / cost ratio cannot be >1 c. The project must be rejected. d. Benefit / cost ratio always =1When faced with a set of independent projects, one should select (choose the best answer) A. all projects with an IRR greater than the hurdle rate or a Pl greater than one. B. all projects with a positive NPV or a Pl greater than the one. all projects with a positive NPV or an IRR greater than the hurdle rate or a PI greater than one. C.all projects with a positive NPV or an IRR grcater than the hurdle rate. D. all projects with a Pl greater than one, all projects with a positive NPV E. all projects with an IRR greater than the hurdle rateHow do you apply the Net Present Value rule when multiple projects are available and you have the added constraint of accepting only one project?
