Unit 6 Geometry Review Question Preview (ID: 31079)


Triangles, Quadrilaterals, Parallel And Perpendicular Lines, Distance And Midpoint Review. TEACHERS: click here for quick copy question ID numbers.

A suitcase measures 48 inches long and 36 inches high. What is the diagonal length of the suitcase to the nearest tenth of a foot?
a) 30 inches
b) 72 inches
c) 45 inches
d) 60 inches

Determine if the following equations are parallel, perpendicular, or neither. y=18x-3 and 2y=36x-16
a) Parallel
b) Perpendicular
c) Neither
d) Both

A kite is a parallelogram
a) Always
b) Sometimes
c) Never
d) None of the above.

A rectangle is always a square.
a) Always
b) Sometimes
c) Never
d) None of the above.

A trapezoid is a quadrilateral.
a) Always
b) Sometimes
c) Never
d) None of the above.

Simplify the radical √81.
a) 9√2
b) 9√3
c) 10
d) 9

Simplify the radical √48.
a) 22√3
b) 2√3
c) 4√3
d) 12√4

What is the midpoint of (6, 4) and (8, 8)?
a) (14, 12)
b) (7,6)
c) (6, 4)
d) (12, 10)

Given the dimensions of a triangle are 24, 16, and 28, is it an acute, obtuse, or right triangle?
a) Acute
b) Obtuse
c) Right
d) A triangle is a triangle.

Given a triangle with a leg of 8cm and a hypotenuse of 8√2cm, find the area of the triangle.
a) 32√2 square cm
b) 64 square cm
c) 32 square cm
d) 64√2 square cm

A quadrilateral with 4 congruent sides.
a) Rectangle
b) Square
c) Parallelogram
d) Rhombus

A quadrilateral with 4 congruent sides and angles
a) Rectangle
b) Parallelogram
c) Rhombus
d) Square

Given the dimensions of a triangle are 6, 8, and 10, is it an acute, obtuse, or right triangle?
a) Acute
b) Right
c) Obtuse
d) A triangle is a triangle.

Find the distance between (13, 2) and (3, 26).
a) 10
b) 26
c) 576
d) 676

Are the following equations parallel, perpendicular, neither, or both? y = - 3/2x - 2 and 2x +3y = 4
a) Parallel
b) Perpendicular
c) Both
d) Neither

A quadrilateral with two pairs of opposite sides parallel.
a) Parallelogram
b) Kite
c) Isosceles Trapezoid
d) Rectangle

Find the midpoint between (12,6) and (14,8).
a) (14, 7)
b) (12, 5)
c) (13,7)
d) (13, 9)

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