Answer:
y = negative two thirdsx + 6
Explanation:
Given points are:
(0,6) and (9,0)
We have to find the slope of the line first
Let
(x_1,y_1) = (0,6)
(x_2, y_2) = (9,0)

The standard from of equation is:

We have to put the value of m and point in order to find the value of b

Putting the value of b and m in standard form

Therefore, y = negative two thirdsx + 6 is the correct answer ..