Linda Clark received $$188,000$ from her mother's estate. She placed the funds into the hands of a broker, who purchased the following securities on Linda's behalf:

a$.$ Common stock was purchased at a cost of $$100,000.$ The stock paid no dividends, but it was sold for $$190,000$ at the end of three years.

b$.$ Preferred stock was purchased at its par value of $$32,000.$ The stock paid a $4\%$ dividend $($based on par value$)$ each year for three years. At the end of three years, the stock was sold for $$21,000.$

c$.$ Bonds were purchased at a cost of $$56,000.$ The bonds paid annual interest of $$2,500.$ After three years, the bonds were sold for $$60,000.$

The securities were all sold at the end of three years so that Linda would have funds available to open a new business venture. The broker stated that the investments had earned more than a $16\%$ return, and he gave Linda the following computations to support his statement:Required:$1-$a$.$ Using a $16\%$ discount rate, compute the net present value of each of the three investments$\mathrm{.}1-$b$.$ On which investment$($s$)$ did Linda earn a $16\%$ rate of return?

$2.$ Considering all three investments together, did linda earn a $16\%$ rate of return?

$3.$ Linda wants to use the $$271,000$ proceeds $($$$190,000+$$$21,000+$ $$60,000=$ $$271,000)$ from sale of the securities to open a retail store under a $8-$year franchise contract. What minimum annual net cash inflow must the store generate for linda to earn a $11\%$ return over the $8-$year period?

Note: there was already an available solution to this, however, it was incorrect