WorksheetsGeo ACP: Midyear Terms and Definitions
Total questions: 41
Worksheet time: 53mins
Which statement is an example of the transitive property?
a=b , so b=a .
a=b and b=c , so a=c .
a=a .
a=b , so b=c .
Given: AB≅CD . Which property justifies the conclusion that CD≅AB ?
Congruence
Transitive
Reflexive
Symmetric
Which statement is justified by the reflexive property?
m∠A=m∠A .
a+b=c , so a=c−b .
r=t and r=x , so t=x .
a−b=c , so a=c+b
Which is the formula for interior angle sum of an n-sided polygon?
SI=n⋅180°
SI=(n−2)⋅180°
SI=n360°
SI=(n−1)⋅180°
What is the sum of the exterior angles in any n-sided polygon?
360 degrees
n⋅180 degrees
n + 90 degrees
270 degrees
Which of the following is NOT a rigid transformation?
Translation right 3 units and down 5 units
Dilation with a scale factor of 21 centered at the origin
Reflection over the y-axis
Rotation 180° counter-clockwise or clockwise
What does a "rigid transformation" do?
Preserves the shape and size of an object
Reduces the size of an object
Preserves the general shape, but changes the size of an object
Vertical angles are ______ .
supplementary
corresponding
congruent
complementary
Linear pairs of angles are ______ .
supplementary
vertical
congruent
alternating
In an isosceles triangle, the base angles ____________________.
are both 60°
are congruent
add up to 180°
are vertical to each other
What additional information about an isosceles triangle will also make it an equilateral triangle?
the base angles each measure 60°
the legs are each 10 cm long
the two base angles add up to 120°
Alternate interior angles are _______ .
congruent
parallel
complementary
supplementary
Same-side interior angles are _________ .
supplementary
complementary
congruent
corresponding
Corresponding angles are ________ .
complementary
congruent
supplementary
vertical
Which image shows corresponding angles?
Which image shows alternate interior angles?
Which image shows same-side interior angles?
What is the rule for reflecting a point over the x-axis?
P(x,y)⟶P′(−x,y)
P(x,y)⟶P′(x,−y)
P(x,y)⟶P′(−x,−y)
What is the rule for reflecting a point over the y-axis?
P(x,y)⟶P′(−x,y)
P(x,y)⟶P′(x,−y)
P(x,y)⟶P′(−x,−y)
Which set of points in this image are non-collinear?
D and B
E and B
A, B, and C
E, B, and D
Where does AC intersect plane P?
Point B
Point E
Point P
Point C
Name the intersection of Plane P and Plane T.
AB
Point D
AD
Plane ADB
Which of the following statements is NOT true?
Alternate interior angles are congruent
The midpoint of a line segment creates two "smaller", congruent line segments
A triangle can have side lengths that measure 5, 9, and 17 feet.
Side-side-side (SSS) is a postulate that can be used to prove two triangles are congruent.
What is the converse of statement A?
A: If you have two $5 bills, then you have $10
B: If you have $10, then you can buy a drink at the movie theatre.
If you have two $10 bills, then you have $5.
If you have $10, then you have two $5 bills.
Use chain reasoning to make a valid conclusion from statement A and statement B.
A: If you have two $5 bills, then you have $10
B: If you have $10, then you can buy a drink at the movie theatre.
If you have two $10 bills, then you have $20.
If you have two $5 bills, then you can buy a drink at the movie theatre.
Movie theatres should lower their prices.
What is the sum of the exterior angles of a 13-gon?
1980°
360°
27.7°
4680°
Which image shows triangles that are congruent by the Side-Side-Side (SSS) postulate?
Which image shows triangles that are congruent by the Side-Angle-Side (SAS) postulate?
Which image shows triangles that are congruent by the Angle-Angle-Side (AAS or SAA) postulate?
Which of the following statements is NOT true about parallelograms?
Opposite angles are always congruent.
Diagonals always bisect each other.
Adjacent angles are always supplementary.
Diagonals are always congruent.
In isosceles triangle △TUV, TU and TV are the legs.
What are the base angles?
∠T and ∠U
∠T and ∠V
∠V and ∠U
What is the definition of a rectangle?
A quadrilateral with 4 congruent sides.
A quadrilateral with 4 congruent angles.
A quadrilateral two pairs of congruent angles.
What is the definition of a rhombus?
A quadrilateral with 4 congruent sides.
A quadrilateral with 4 congruent angles.
A quadrilateral 4 congruent sides and 4 congruent angles.
What is the definition of a square?
A quadrilateral with 4 congruent sides.
A quadrilateral with 4 congruent angles.
A quadrilateral 4 congruent sides and 4 congruent angles.
A quadrilateral with two pairs of congruent angles.
Supplementary angles _________ .
add up to 90°
add up to 180°
are always congruent
are always vertical
Complementary angles _________ .
add up to 90°
add up to 180°
are always congruent
add up to 360°
Which is NOT a postulate for proving that triangles are congruent?
Side-Side-Side (SSS)
Side-Side-Angle (SSA)
Side-Angle-Side (SAS)
Angle-Side-Angle (ASA)
Hypotenuse-Leg (HL)
What is the definition of an angle bisector?
A line or line segment that divides an angle into two congruent parts.
A line or line segment that cuts through two parallel lines.
A line or line segment that passes through the midpoint of another line segment.
A line or line segment that divides a right angle in half.
Which statement is false?
A square is always a rectangle.
A rectangle is always a rhombus.
Three non-collinear points are required to determine a plane.
Two points are required to determine a line.
Which statement is false?
The vertex of ∠ABC is point B .
The intersection of two unique planes is a line.
Same-side interior angles are congruent.
The intersection of two unique lines is a point.
Which statement is false?
Angle bisectors divide angles into two
congruent parts.
Corresponding angles are congruent.
Midpoints split segments into two congruent parts.
A triangle cannot be isosceles and equilateral.
