100
What is the area of a rectangle with a length of 6 units and a width of 3 units?
π Answer: 18 square units
π§ Annotation:
Area = length Γ width β 6 Γ 3
100
What is the perimeter of a rectangle with side lengths 8 units and 3 units?
π Answer: 22 units
π§ Annotation:
2(8 + 3) = 22 OR add all sides
100
Use the data below:![]()
Which value appears most often?
π Answer: ![]()
π§ Annotation:
Count frequency (3 times)
100
Which type of lines form a 90Β° angle?
a. parallel
b. curved
c. perpendicular
d. diagonal
π Answer: c (perpendicular)
π§ Annotation:
Perpendicular lines intersect to form a right angle (90Β°).
100
Which lines never intersect?
π Answer: parallel lines
π§ Annotation:
Parallel lines stay the same distance apart
100
Which unit would you use to measure the length of a pencil?
a. kilometer
b. meter
c. centimeter
d. liter
π Answer: c (centimeter)
200
What is the area of a rectangle with a length of 7 units and a width of 2 units?
π Answer: 14 square units
π§ Annotation:
7 Γ 2 = 14
200
A rectangle has a perimeter of 20 units. Two sides are 6 units and 4 units.
What is the missing side length?
π Answer: 4 units
π§ Annotation:
6 + 4 + 6 + ? = 20 β ? = 4
200
Use the data below:![]()
How many more data points are
than
?
π Answer: 1 more
π§ Annotation:
3 vs 2 β difference = 1
200
A circle is divided into 12 equal parts.
What is the measure of one angle?
a. 15Β°
b. 30Β°
c. 45Β°
d. 60Β°
π Answer: b (30Β°)
π§ Annotation:
360Β° Γ· 12 = 30Β°
200
Which lines intersect to form right angles?
π Answer: perpendicular lines
π§ Annotation:
Perpendicular = 90Β° intersection
200
Which unit would you use to measure the amount of water in a bottle?
π Answer: milliliters or liters
300
Which rectangles have an area of 12 square units?
a. 3 by 4
b. 2 by 6
c. 1 by 12
d. All of the above
π Answer: d (All of the above)
π§ Annotation:
All are factor pairs of 12
300
Which rectangle could have a perimeter of 24 units?
a. 6 by 6
b. 8 by 4
c. 5 by 7
d. All of the above
π Answer: d (All of the above)
π§ Annotation:
Check each by adding all sides
300
Use the data below:![]()
Which value appears twice as often as
?
π Answer: ![]()
π§ Annotation:
1/4 appears once β twice = 2 β 1/2 appears twice
300
Which angle is closest to 90Β°?
a. 45Β°
b. 60Β°
c. 100Β°
d. 85Β°
π Answer: d (85Β°)
π§ Annotation:
85Β° is only 5Β° away from 90Β°
300
Draw two parallel lines and two perpendicular lines.
π Answer: student drawing
π§ Annotation:
Parallel β no intersection
Perpendicular β meet at 90Β°
300
How many centimeters are in 1 meter?
π Answer: 100 cm
400
Explain how to find the area of a rectangle.
π Answer:
Multiply the length by the width
π§ Annotation:
Students should connect to arrays/rows
400
Explain the difference between area and perimeter.
π Answer:
Area measures the space inside a shape; perimeter measures the distance around it
400
Use the data below:![]()
Which value is least common? Explain.
π Answer: ![]()
π§ Annotation:
Only appears once
400
Draw an angle that measures about 60Β°.
π Answer: student drawing
π§ Annotation:
Students should draw an acute angle less than 90Β°
400
Explain the difference between parallel and perpendicular lines.
π Answer:
Parallel lines never meet; perpendicular lines meet at 90Β°
β οΈ Misconception:
Students say βthey both crossβ
400
Convert: 2 meters = ___ centimeters
π Answer: 200 cm
π§ Multiply by 100
500
Create a rectangle with an area of 20 square units.
π Answer:
Examples: 4 Γ 5, 2 Γ 10
π§ Annotation:
Students must understand there are multiple solutions
500
Create a rectangle with a perimeter of 30 units.
π Answer:
Examples: 10 by 5, 8 by 7
π§ Annotation:
Students must test combinations
500
Create a data set where
appears most often.
π Answer:
Example: ![]()
500
Explain how you can determine the size of an angle without a protractor.
π Answer:
Use benchmark angles (90Β°, 45Β°, 180Β°) and estimate
500
Give a real-world example of parallel lines and perpendicular lines.
π Answer:
Parallel: railroad tracks
Perpendicular: corner of a book
π§ Annotation:
Students connect geometry to real life
500
Kyndal has 3 liters of juice. She pours it into cups that hold 250 mL each.
Will she have enough to fill 10 cups? Explain.
π Answer: Yes
π§
3 L = 3000 mL
3000 Γ· 250 = 12 cups