Answered

find the range of the function y = 7x - 1 when the domain is {-1, 0 1}

Verified Answer :

IraPo

The domain
is all the values that x is allowed to take on. So {
-1, 0, 1} is for x.
If x takes all values in the set {-1, 0, 1} then 7x - 1 takes all
values in the set
{7·(-1) -1, 7·0 - 1, 7·1 - 1} and the range of the given function is  {-8, - 1, 6} .

The answer is: 
{-8, - 1, 6} .




Answer:

Range: {-8;-1;6}

Step-by-step explanation:

The domain of a function is the set of all the values for which the function is defined (x-axis).

The range of a function is the set of all the values that f takes (Y-axis).

To calculate the range we must observe what value the function takes when entering the values for which it is defined (the domain).

In this case, those values are:

{-1,0,1}

\(y= 7(-1)-1\\ y= -7-1\\ y=-8\)

\(y= 7(0)-1\\ y= -1\)

\(y= 7(1)-1\\ y= 7-1\\ y=6\)

Range: {-8;-1;6}