A project generates the following sequence of cash flows over six years Year Cash Flow $($S in millions$)-59\mathrm{.}004\mathrm{.}005\mathrm{.}006\mathrm{.}007\mathrm{.}338\mathrm{.}008\mathrm{.}254$ a$)$ Calculate the NPV over the six years. The discount rate is $11\%.$ b$)$This project does not end after the sixth year, but instead will generate cash flows far into the future. Estimate the terminal value, assuming that cash flows after year $6$ will continue at $$8\mathrm{.}25$ million per year in perpetuity, and then recalculate the investment's NPV Calculate the terminal value, assuming that cash flows after the sixth year grow at $2$ percent annually in perpetuity, and then recalculate the NPV Using market multiples, calculate the terminal value by estimating the project's market value at the end of year $6.$ Specifically, calculate the terminal value under the assumption that at the end of year $6,$ the project's market value will be $10$ times greater than its most recent annual cash flow. Recalculate the NPV c$)$ d$)$