WorksheetsChapter 8 and below review
Total questions: 75
Worksheet time: 2hrs 46mins
What kind of lines are these?
Parallel lines
Line segments
Right lines
Intersecting lines
Parallel lines cross one another, or intersect.
true
false
What one shows a line segment?
What type of lines do the railroad tracks look like?
Parallel lines
Intersecting lines
Line segments
Perpendicular lines
Practice 1a: Name a pair of complementary angles
∠1 and ∠2
∠3 and ∠2
∠4 and ∠5
∠3 and ∠5
Practice 1b: Name a pair of vertical angles
∠2 and ∠4
∠3 and ∠2
∠1 and ∠4
∠3 and ∠5
Practice 1c: Name a pair of linear pair angles
∠1 and ∠4
∠3 and ∠2
∠4 and ∠5
∠3 and ∠5
Practice 2: What is the supplement of 74.3 degrees?
105.7°
180°
148.6°
15.7°
Practice 3: check the two angle measurements you chose. Complementary angles should add up to...
(a)
Practice 4a: What is the sum of m∠5+m∠6+m∠7+m∠8=
90°
180°
360°
45°
Practice 4b: What is the sum of m∠9+m∠10=
90°
180°
360°
45°
Practice 4c: If the m∠9= 48° , what is the m∠10?
48°
96°
132°
32°
Practice 4d: If the m∠3= 140° , what is the m∠2+m∠4?
40°
80°
120°
220°
Practice 5a: Linear pair angles are adjacent
sometimes
always
never
Practice 5b:Vertical angles are complementary
sometimes
always
never
Practice 5c : Adjacent angles share a common side and vertex.
sometimes
always
never
Practice 5d : Supplementary angles are adjacent.
sometimes
always
never
How are these angles related?
Corresponding angles
Alternate interior angles
Alternate exterior angles
Same side interior angles
How are these angles related?
Corresponding angles
Alternate interior angles
Alternate exterior angles
Same side interior angles
How are these angles related?
Corresponding angles
Alternate interior angles
Alternate exterior angles
Same side interior angles
How are these angles related?
Corresponding angles
Alternate interior angles
Alternate exterior angles
Same side interior angles
How are these angles related?
Corresponding angles
Alternate interior angles
Alternate exterior angles
Same side interior angles
How are these angles related?
Corresponding angles
Alternate interior angles
Alternate exterior angles
Same side interior angles
How are these angles related?
Corresponding angles
Alternate interior angles
Alternate exterior angles
Same side interior angles
Which describes the transformation shown?
Reflection over the y-axis
Rotation 270° clockwise
Rotation 90° clockwise
Translation left
Which describes the translation shown?
Translation left and up
Rotation 180° clockwise
Reflection over the x-axis
Translation right and down
Which is NOT a true statement about the transformation shown?
The two-figures are congruent
The pre-image is in Quadrant I
The orientation of the figure stayed the same
The transformation is a reflection
Which is NOT a true statement about the transformation shown?
The image is in Quadrant II
The two-figures are congruent
The pre-image was translated to create the image
The orientation of the vertices did not change
Triangle IJK has the coordinates listed:
I(5, -8) J(10,-8) K(7, -4)
Where is J' after a reflection of the y-axis.
(-10,-8)
(10,8)
(8,10)
(-8,10)
Which of the following is the algebraic representation for a translation 7 units left and 6 units up.
(x + 7, y - 6)
(x - 7, y + 6)
(x + 6, y - 7)
(x - 6, y + 7)
Which transformation is shown by the following coordinates?
L(-1 , 9) M(-8, 8) N(-3, 5)
L'(-9, -1) M'(-8, -8) N'(-5, -3)
Reflections over the x-axis
Translation 8 units left and 8 units down
Rotation 90° clockwise
Rotation 270° clockwise
Which is the algebraic representation for a rotation
180° clockwise(y , x)
(-y, x)
(y, -x)
(-x, -y)
Which transformation will always produce the same image as a rotation
90° counterclockwiseA reflection over the y-axis
A rotation 270° clockwise
A rotation 90° clockwise
A reflection over the x-axis
Point W(-6, 7) is rotated 90° clockwise. Where is W'
(6, -7)
(7, 6)
(7 , -6)
(6, 7)
Determine if the two triangles are congruent. If so, state the postulate.
ASA
Not enough information
SSS
SAS
Which of the following points is the BALANCE POINT of a triangle. The correct method is shown in the triangle if you look at the markings.
A. Circumcenter
B. Orthocenter
C. Centroid
D. Midpoint
The centroid is the intersection point where the 3 ____ of a triangle.
Medians
Midsegments
Perpendicular Bisectors
Angle Bisectors
The centroid cuts each median into two segments. The shorter segment is ___________ the length of the entire median.
one third
two thirds
three fourths
one half
Which center points of a triangle are always inside the triangle?
Centroid and Circumcenter
Orthocenter and Incenter
Incenter and Centroid
Circumcenter and Incenter
Square
trapezoid
parallelogram
rhombus
Square
trapezoid
Kite
rhombus
Square
trapezoid
Kite
rhombus
parallelogram
trapezoid
Kite
rhombus
parallelogram
trapezoid
Kite
rhombus
Rectangle
trapezoid
Kite
rhombus
Rectangle
trapezoid
Quadrilateral
rhombus
Rectangle
trapezoid
Quadrilateral
rhombus
Rectangle
trapezoid
Kite
rhombus
Rectangle
trapezoid
Kite
rhombus
The point A (8, 12) was dilated to become point A' (2, 3). What was the scale factor?
½
¼
4
2
A dilation produces a congruent figure
True
False
