If $\vec{ M }$ = 5%, $\vec { v }$ = -3%,and $\vec{ P }$ = 2%,then $\vec { Y } _ { R }$ must equal:
A) -3%
B) -2%
C) 0%
D) 2%

Question

Quizplus · Accepted Answer

The equation for $\vec { Y } _ { R }$ is likely derived from the equation of the yield rate or return rate in a financial context, which can be represented as $\vec { Y } _ { R } = \vec{ M } + \vec { v } + \vec{ P }$. Substituting the given values, $\vec { Y } _ { R } = 5\% + (-3\%) + 2\% = 4\% - 3\% = 0\%$.

If M⃗\vec{ M }M = 5 v⃗\vec { v }v = -3%,and P⃗\vec{ P }P

If $\vec{ M }$ = 5 $\vec { v }$ = -3%,and $\vec{ P }$