Cross Sections
Triangle Inequality Theorem
Triangle Sum
Supplementary, Complementary, & vertical angles
More Angles!
100

The base of a cone is a ______. Therefore, the parallel or horizontal cross section is also a ______.

circle

100

In order to be a triangle the sum of the 2 shorter sides must be _____________ than the third side

Greater

100

Find the missing angle

70 degrees

100

Find the measure of <b & <c

<b= 116 degrees

<c= 64 degrees

100

Vertical angles are always...

Equal or congruent

200

The sides of all PRISMS are _____. So, the perpendicular or vertical cross-section of this triangular prism is a _______.


rectangle

200

TRUE or FALSE: Will the following side lengths be a triangle?

1, 2, 5

FALSE

200


85 degrees

200

a: 40 degrees

b: 66 degrees

200

Name a pair of vertical angles 

<1 & <6

<2 & <5

<7 & <4

<3 & <8

300

Draw the correct shape of the cross-section pictured

Rectangle

300

TRUE or FALSE: Will the following side lengths be a triangle?

28, 14, 15

TRUE


300

Two interior angle measures of a triangle are 74 degrees and 53 degrees. What is the measure of the third interior angle?

53 degrees

300

If a=65 degrees, what does b=?

b=25

300

Name the sides/rays of <TQR. MUST use the correct symbol(s).

-->QR

-->QT

400

Select the type of cross-section formed when a hexagonal prism is cut perpendicular to its base.

a) Hexagon

b) Square

c) Rectangle

d) Circle

rectangle (sides are rectangles)

400

TRUE or FALSE: Will the following side lengths be a triangle?

12.5, 20.25, 7.75

FALSE

400

60 degrees

400

Solve for x:

x=16

400

Find the missing angle

x=35 degrees

500

A solid is cut PERPENDICULAR to its base, forming a cross-section in the shape of a TRIANGLE.

Which of the following solids could have resulted in that cross-section?

a) Rectangular Pyramid

b) Triangular Prism

c) Right Pentagonal Prism

d) Cube

Rectangular Pyramid

500

Which set of side lengths CAN be a triangle?

11, 10, 18

500

Solve for x.

x= 14 degrees

500

Solve for x:

x = 51

500

Find x:

x=45

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