WITH MISS MILINI AND MRS. GARDNER
$100 $100 $100 $100
$200
$200 $200 $200
$300 $300 $300
$100 $100
$200
$200
$300
$300 $300
$400 $400 $400 $400
$400 $400
$500 $500 $500 $500
$500 $500
1 - 100
1-100
1 - 100
1-100A
1-200
1 - 100
1-200A
1-300
1 - 100
1-300A
1-400
1 - 100
1-400A
1-500
1 - 100
1-500A
1 - 100
2-100
Write the Inequality Expression
If the perimeter of the rectangle can be at most 100 feet, which
inequality can be used to find the width?
A. w + (w + 5) ≤ 100
C. w + (w + 5) ≥ 100
B. 2w + 2(w + 5) ≤ 100
D. 2w + 2(w + 5) ≥ 100
w
w+ 5
1 - 100
2-100A
Write the Inequality Expression
Connor went to the carnival with
$22.50. He bought a hot dog and a
drink for $3.75, and he wanted to
spend the rest of his money on ride
tickets which cost $1.25 each. At
most, how many ride tickets can he
buy?
1 - 100
2-200A
2-300
Write the Inequality Expression
Stan earned $7.55 per hour plus an
additional $100 in tips waiting
tables on Saturday evening. He
earned $160 in all. To the nearest
hour, what is the least number of
hours Stan would have to work to
earn this much money?
1 - 100
2-300A
2-400
Write the Inequality Expression
Brenda has $500 in her bank
account. Every week, she
withdraws $40 for expenses.
Without making any deposits, how
many weeks can she withdraw this
money if she wants to maintain a
balance of at least $200?
Brenda has $500 in her bank account. Every week, she withdraws $40 for expenses. Without making any
deposits, how many weeks can she withdraw this money if she wants to maintain a balance of at least $200?
1 - 100
2-400A
2-500
Write the Inequality Expression
You want to rent a limousine for a
trip to the city. The limo costs $700
for the night and $0.15 per mile.
You have $750 to spend. Write an
inequality that represents this
scenario.
1 - 100
2-500A
1 - 100
3-100
1 - 100
3-100A
3-200
1 - 100
3-200A
3-300
1 - 100
3-300A
3-400
x
57
2
1 - 100
3-400A
3-500
2
x  8
3
1 - 100
3-500A
1 - 100
4-100
1 - 100
4-100A
4-200
1 - 100
4-200A
4-300
1
4 x  3  4 x  2 
2
1 - 100
4-300A
4-400
1 - 100
4-400A
4-500
3x  2   1  2 x  1  2
1 - 100
4-500A
1 - 100
5-100
1 - 100
5-100A
5-200
1 - 100
5-200A
5-300
1 - 100
5-300A
5-400
1 - 100
5-400A
5-500
x7
6
4
1 - 100
5-500A
1 - 100
6-100
1 - 100
6-100A
6-200
1 - 100
6-200A
A
L
W
6-300
1 - 100
6-300A
6-400
1 - 100
6-400A
6-500
1 - 100
6-500A
C
r
2
With Mr. Tyler