1. Solve for the variable:
2X – 3 < 1

2. Solve for the variable:

3. Solve for the variable:
The school band needs a banner to carry in a parade. The banner committee decides that the length of the banner should be 18 feet. A committee member drew the diagram to help understand the problem. What are the possible widths of the banner if they can use no more than 48 feet of trim? W
18 feet

4. Solve for the variable:
The school band needs a banner to carry in a parade. The banner committee decides that the length of the banner should be 18 feet. A committee member drew the diagram to help understand the problem. What are the possible widths of the banner if they can use no more than 48 feet of trim?
Since the border goes around the
edges of a rectangular banner, you
can use the perimeter formula
P = 2L + 2W W
18 feet

5. Solve for the variable:
The school band needs a banner to carry in a parade. The banner committee decides that the length of the banner should be 18 feet. A committee member drew the diagram to help understand the problem. What are the possible widths of the banner if they can use no more than 48 feet of trim?
Since the border goes around the
edges of a rectangular banner, you
can use the perimeter formula
P = 2L + 2W W
18 feet
Twice the length
Twice the width
Can be no more than
The length of trim

6. Solve for the variable:
The school band needs a banner to carry in a parade. The banner committee decides that the length of the banner should be 18 feet. A committee member drew the diagram to help understand the problem. What are the possible widths of the banner if they can use no more than 48 feet of trim?
Since the border goes around the
edges of a rectangular banner, you
can use the perimeter formula
P = 2L + 2W W
18 feet
Twice the length
Twice the width
Can be no more than
The length of trim ≤ 48
2(18) 2W

7. Solve for the variable:
2(T + 2) – 3T ≥ -1

8. Solve for the variable:
6Z – 15 < 4Z + 11

9. Solve for the variable:
-3(4 – m) ≥ 2(4m – 14)

10. Assignment
Pages
Numbers 2-8, 22-30, even