Which statement describes g(x) as a transformation of f(x) and identifies an equation for g(x)?
Vertical stretch followed by a translation 1 unit left, so
g(x) = f*(x + 1)).
O Vertical stretch followed by a translation 1 unit right,
so g(x) = 1 + x = 1)).
O Horizontal stretch followed by a translation 1 unit left,
so g(x) = (3x + 2).
O Horizontal stretch followed by a translation 1 unit
right, so g(x) = (4 x - 1)

The correct option is;

Horizontal stretch followed by a translation 1 unit left  so g(x) = (3·x + 2)

Step-by-step explanation:

In geometric transformation, a dilation involves the increase in the dimension of the distances between points by a given scale factor.

Therefore, with regards to the question, a dilation can be represented by the product of the initial dimension, x, by a variable, such as an integer

A translation right is represented by an addition to the x value, while a translation left is represented by subtraction from the x value

Therefore, whereby f(x) = x + 1

An horizontal stretch of 3 will be 3 × (x + 1) = 3·x + 3

Followed by an a translation 1 unit left will be;

3·x + 3 - 1 = 3·x + 2;

Therefore;

g(x) = (3·x + 2).

there are 70 more legs than eyes at the dog show (196 – 126 = 70). dogs have two more legs than eyes, and humans have the same number of legs as eyes. thus 70 is twice the number of dogs at the show, so the number of dogs is half of 70, which is 35. to get the number of humans, subtract 35 from 63: 63 – 35 = 28.

step-by-step explanation: