Assume the CAPM holds. Consider the annual information in Table $2.$ The annual risk$-$free rate of $2\%.$ The market standard deviation is $15\%.$

Table $2$

Stock A: Expected Return $=7\%,$ Standard deviation $=50\%$

Stock B: Expected Return $=5\%,$ Standard deviation $=40\%$

$($a$)$ Stock A is expected to pay no dividends for the next $3$ years. In year $4,$ it is expected to pay $$5$ per year every year. Stock B is expected to pay a dividend of $$2$ next year growing at $1\%$ per year. Compute the price of the $2$ stocks today.

$($b$)$ Stock A has a beta of $1\mathrm{.}2,$ what is the beta of stock B$?$

$($c$)$ What portfolio delivers the lowest possible standard deviation for an investor

who requires an expected return of $7\%?$ What is the standard deviation of this

portfolio? Compare it with Stock A$$s standard deviation.

$($d$)$ Compute the non$-$arbitrage price of a forward contract to deliver stock A in $2$

years.

Please solve asap with correct answers.