a) What is the domain and range of the following diagram in set notation?
b) If you restrict the domain from 0≤x≤2 what is the range in set notation?

What is a) Domain: {x|x ∈ ℝ}, Range: {y|y ∈ ℝ}
b) Range: {y| -2≤y≤2}
Solve Algebracially: 3|x| + 2 < 11
What is {x| -3<x<3}
Describe the transformations from f(x) = |x| to g(x) = (1/2)|x+2| - 5.
What is g(x) is down 5, compressed vertically, and to the left 2 from f(x)
Write the equation of an absolute value that is translated down 4 and left 2.
What is y = |x+2| - 4
Write the range of the following graph in set notation.

What is {y|y≤3}
Solve By Algebraically
3|x-4|+2>8
What is {x| x>6 or x<2}? (OR problem)
Write the function that represents the graph and write the range in set notation.

What is f(x) = |x+3|-6 and the range in inequality notation is {y| y≥-6}
Solve the following absolute value equation algebraically:
1/2abs(2x+5)+10=6
What is No Solution?
a) What is the rate of change on the interval 5<x<7?
b) List the zeros (coordinates)
c) List the y-intercept (coordinate)

What is a) -3
b) approximately (-2.5,0) (1,0) (7,0)
c) (0,-6)
Which of the following is a solution to the inequality |x -4| +3 ≥ 9?
-4, -1, 0, 2, 10 (select all that apply)
What is -4 and 10
Evaluate f(x) = 3|x-4| for x=-3, x=0, and x=3
What is 21, 12, and 3?
Write the equations for the following absolute value:

What is y = -2|x+3|
Find the domain and range in set notation

D: {x|x ∈ ℝ}, All real numbers (-∞<x<∞)
R: {y| y>0}
Solve
-3|x-4| > -9
What is {x| 1 < x < 7}? (AND Problem)
Solve |x|+4 = 7
What is x=3 and x=-3?
Solve:
-1/3abs(2x-4)+3=1
What is x = 5 and x = -1
Write the positive and negative intervals in set notation:

Positive: {x| x<-1.75}, {x| 0<x<1.75}
Negative: {x| -1.75<x<0}, {x| x>1.75}
Graph y = 3|x-1| +4
