if $i = \\sqrt{-1}$, what is the value of $i^{3}$?\n-1\n$i$\n1\n$-i$

if $i = \\sqrt{-1}$, what is the value of $i^{3}$?\n-1\n$i$\n1\n$-i$
Answer
Explanation:
Step1: Recall the definition of $i$
We know that $i = \sqrt{- 1}$, so $i^2=-1$.
Step2: Express $i^3$ in terms of $i^2$ and $i$
$i^3=i^2\times i$.
Step3: Substitute the value of $i^2$
Since $i^2 = - 1$, then $i^3=-1\times i=-i$.
Answer:
$-i$