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Midterm 3 Review (GY24-25)

Authored by Benjamin Herrington

Mathematics

10th Grade

CCSS covered

Used 1+ times

Midterm 3 Review (GY24-25)
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19 questions

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1.

CATEGORIZE QUESTION

3 mins • 7 pts

Sort each of the properties by the type of quadrilateral that it MUST apply to.

Groups:

(a) Parallelogram

,

(b) Rectangle

,

(c) Rhombus

Opposite Sides ONLY are Congruent

Diagonals Bisect Corner Angles

Diagonals are Congruent

Diagonals are Perpendicular

Opposite Angles ONLY are Congruent

All Angles are Congruent

All Sides are Congruent

Tags

CCSS.HSG.CO.C.11

2.

LABELLING QUESTION

1 min • 3 pts

a
b
c
15
18
12
13
17
16
14

3.

LABELLING QUESTION

1 min • 2 pts

Given that quadrilateral SPAF is a parallelogram, label each of the indicated parts of the parallelogram.

a
b
105
85
75
95
115
65

Tags

CCSS.HSG.CO.C.11

4.

DRAG AND DROP QUESTION

1 min • 3 pts

Media Image

60 degrees
120 degrees
90 degrees
70 degrees
55 degrees
115 degrees

5.

DRAG AND DROP QUESTION

1 min • 2 pts

Media Image

Determine if the statement is either true or false, and give a reason for your decision.

The quadrilateral shown must be a parallelogram.

This statement is​ (a)   because of​ (b)   .

True
False
the Opposite Sides Converse
the Opposite Angles Converse
the Parallel Congruent Sides Theorem
the Diagonal Bisectors Converse
the Opposite Side and Angle Converse
not enough information

Tags

CCSS.HSG.CO.C.11

6.

DRAG AND DROP QUESTION

1 min • 2 pts

Media Image

Determine if the statement is either true or false, and give a reason for your decision.

The quadrilateral shown must be a parallelogram.

This statement is​ (a)   because of​ (b)   .

True
False
the Opposite Sides Converse
the Opposite Angles Converse
the Parallel Congruent Sides Theorem
the Diagonal Bisectors Converse
the Opposite Side and Angle Converse
not enough information

7.

DRAG AND DROP QUESTION

1 min • 2 pts

Media Image

Determine if the statement is either true or false, and give a reason for your decision.

The quadrilateral shown must be a parallelogram.

This statement is​ (a)   because of​ (b)   .

True
False
the Opposite Sides Converse
the Opposite Angles Converse
the Parallel Congruent Sides Theorem
the Diagonal Bisectors Converse
the Opposite Side and Angle Converse
not enough information

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