Let g be a vertical stretch by a factor of 2, followed by a translation 2 units left of the graph of f(x)=√x+3. Write a rule for g described by the transformations of the graph of f.

The range would be 13 because you’re finding the difference

(x) - (y) = (1 + 4i)

(3 + 6i) - (2 + 2i) = (1 + 4i)

Idon't see any graph, however the graph of the function : f(x) = x²-2x+3 is a parabola: 1) open upward (since a> 0)2) it intersects y-axis in 3 (y=3)3) its axis of symmetry is x = +1 ( -b/2a)4) it's minimum is y = -2, so its vertex is (1,-2)5) it doesn't intersect the x-axis since discriminant < 0