Quadrilaterals and Centers of triangles review

Which reason is NOT always true?

• Congruent angles added to congruent angles form congruent angles

• A midpoint divides a segment into two congruent segments

• If two lines cut by a transversal form congruent corresponding angles, then the two lines are congruent

• If two angles are supplements of congruent angles, then the two angles are congruent

Tags

CCSS.HSG.CO.C.10

The slope between the points (-3, 17) and (5, 19) in simplest terms is

• 3/4
• 1/4
• 1/2
• 2/3

The distance between the points (-2, 5) and (3, -7) is

• 10
• 13

Tags

CCSS.HSG.GPE.B.7

If all you know is that a quadrilateral has congruent diagonals, then you can conclude that it is a

• rectangle
• parallelogram

• square

• rhombus

Tags

CCSS.HSG.CO.C.11

Given this information, which quadrilateral is proven?

"A quadrilateral with one pair of opposite sides both congruent and parallel"

• Parallelogram

• Rectangle

• Rhombus

• Square

Tags

CCSS.HSG.CO.C.11

Given this information, which quadrilateral is proven?

"A quadrilateral with all 4 sides congruent"

• Parallelogram

• Rectangle

• Rhombus

• Square

Tags

CCSS.3.G.A.1

Given this information, which quadrilateral is proven?

"A quadrilateral with 4 right angles"

• Parallelogram

• Rectangle

• Rhombus

• Square

Tags

CCSS.5.G.B.4

Given this information, which quadrilateral is proven?

"A quadrilateral with diagonals that bisect each other"

• Parallelogram

• Rectangle

• Rhombus

• Square

Tags

CCSS.HSG.CO.C.11

Given this information, which quadrilateral is proven?

"A parallelogram with diagonals that are perpendicular"

• Parallelogram

• Rectangle

• Rhombus

• Square

Tags

CCSS.HSG.CO.C.11

Given this information, which quadrilateral is proven?

"A quadrilateral with 4 right angles and 4 congruent sides".

• Parallelogram

• Rectangle

• Rhombus

• Square

Tags

CCSS.5.G.B.4