The Capital Asset Pricing Model $($CAPM$)$ is a financial model that assumes returns on a portfolio are normally distributed. Suppose a portfolio has an average annual return of $14\mathrm{.}7\%($i$.$e$.$ an average gain of $14\mathrm{.}7\%)$ with a standard deviation of $33\%.$ A return of $0\%$ means the value of the portfolio doesn't change, a negative return means that the portfolio loses money, and a positive return means that the portfolio gains money.

$($please round answers to within one hundredth of a percent$)$

$($a$)$ What percent of years does this portfolio lose money, i$.$e$.$ have a return less than $0\%?$

$($b$)$ What $\text{'}$s the cutoff for the highest $15\%$ of annual returns with this portfolio?