Answer
See explanations.
Work Step by Step
Step 1. Given the function $y=Asin(Bx-C)$, we can see that the function will oscillate around $y=0$ with an amplitude of $|A|$.
Step 2. We can find its period as $p=\frac{2\pi}{B}$
Step 3. We can find its phase shift as $\phi=\frac{C}{B}$
Step 4. To graph the function, start from $y=Asin(Bx)$ whose features are given above and $y(0)=0$; then shift the curve $\frac{C}{B}$ units to right.
