Each statement describes a transformation of the graph of f(x) = 3x. which statement correctly describes the graph of g(x) = 3(x - 5) + 4?
a.
the graph of g(x) is the graph of f(x) translated up 4 units and left 5 units.

b.
the graph of g(x) is the graph of f(x) translated down 5 units and left 4 units.

c.
the graph of g(x) is the graph of f(x) translated down 5 units and right 4 units.

d.
the graph of g(x) is the graph of f(x) translated up 4 units and right 5 units.

D

Step-by-step explanation:

We start with f(x) = 3x.

The graph of this function is a straight line thru the origin with slope 3.

The graph of g(x) = 3(x - 5) is the translation of the previous graph of 5 units to the right.

The graph of h(x) = 3(x - 5) + 4 is the translation of the previous graph 4 units up.

This matches Answer D.

D

Step-by-step explanation:

Given f(x) then f(x ± a ) represents a horizontal translation parallel to the x- axis.

If + a then a shift of a units to the left ←

If - a then a shift of a units to the right →

Hence (x - 5) represents a shift of 5 units to the right →

Given f(x) then f(x) ± c represents a vertical translation parallel to the y- axis.

If + c then a shift of c units vertically up ↑

If - c then a shift of c units vertically down ↓

Hence f(x) + 4 represents a shift of 4 units up ↑

Thus D is the correct statement

answer: if you weigh 60 pounds on earth, on the moon you will weigh about 10 pounds. if you weigh 120 pounds on earth, you will weigh about 20 pounds on the moon. since weight is caused by the mass of two objects that are near each other, the bigger the objects, the more the force of gravity.

step-by-step explanation: if you weigh 60 pounds on earth, on the moon you will weigh about 10 pounds. if you weigh 120 pounds on earth, you will weigh about 20 pounds on the moon. since weight is caused by the mass of two objects that are near each other, the bigger the objects, the more the force of gravity.

answer by yourhope:

hi! : )

a farmer that lived in ancient egypt would most likely be barried in the sand, in the desert!

: )