Answer:
The points are (-6,0) and (2, 0)
Explanation:
Given the function f(x)

we have to find the x-intercepts of the graph of function.
x-intercepts are the x-coordinate of a point where a graph of function intersects the x-axis i.e the value of x at which the value of y is 0.
Hence, to find x-intercept we have to put the value of y=0 in f(x)

By middle term splitting method

Taking x common from first two terms and 6 from last two terms


Using zero product property
⇒


The points are (-6,0) and (2, 0)