Answer: This is false.
Step-by-step explanation:
The general function equation is,
\(y=a\cdot \sin b(x+c)+d\)
where,
period is \(\dfrac{2\pi}{b}\),
horizontal shift or phase shift is c,
amplitude is a,
vertical shift is d.
The original equation of graph is, \(y=4\sin (x)-2\)
After shifting the equation of graph is, \(y=4\sin (x+3)-2\)
As per question, when we are adding 3 in original equation of graph then the graph shifted horizontally to the left by 3 units.
