Topic 4: Review Part B - Coordinate Proofs

Quiz
•
Mathematics
•
9th - 10th Grade
•
Hard
Standards-aligned
Tiya Rush-Lissade
Used 32+ times
FREE Resource
12 questions
Show all answers
1.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
The diagram shows quadrilateral ABCD. Which of the following would prove that ABCD is a parallelogram?
Slope of 𝐴𝐷 = Slope of 𝐵𝐶
Length of 𝐴𝐷 = Length of 𝐵𝐶
Slope of 𝐴𝐷 = Slope of 𝐵𝐶
Length of 𝐴B = Length of AD
Length of 𝐴𝐷 = Length of 𝐵𝐶 = Length of DC
Length of 𝐴𝐷 = Length of 𝐵𝐶 = Length of AB
2.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
Given the coordinates of A(3, 6), B(5, 2), and C(9, 4), which coordinates for D make ABCD a square?
A. (6, 7)
B. (7, 8)
C. (7, 9)
D. (8, 7)
3.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
Jillian and Tammy are considering a quadrilateral 𝐴𝐵𝐶𝐷. Their task is to prove it is a square.
Jillian says, “We just need to show that the slope of 𝐴𝐵 equals the slope of 𝐶𝐷 and the slope of 𝐵𝐶 equals the slope 𝐴𝐷.”
Tammy says, “We should show that 𝐴𝐶=𝐵𝐷 and that (𝑠𝑙𝑜𝑝𝑒 𝑜𝑓 𝐴𝐶)×(𝑠𝑙𝑜𝑝𝑒 𝑜𝑓 𝐵𝐷)=−1."
Whose method of proof is valid?
A. Only Jillian’s is valid.
B. Only Tammy’s is valid.
C. Both are valid.
D. Neither is valid.
4.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
Which type of triangle has vertices at the points 𝑅(2,1), 𝑆 (2,5), and 𝑇(4,1)?
A. right
B. acute
C. isosceles
D. equilateral
5.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
The vertices of a quadrilateral are 𝑀(–1,1),𝑁(1,–2),𝑂(5,0), and 𝑃(3,3). Which statement describes Quadrilateral MNOP?
A. Quadrilateral MNOP is a rectangle.
B. Quadrilateral MNOP is a trapezoid.
C. Quadrilateral MNOP is a rhombus but not a square.
D. Quadrilateral MNOP is a parallelogram but not a rectangle.
6.
FILL IN THE BLANK QUESTION
1 min • 1 pt
Triangle ABC has vertices with 𝐴(𝑥,3), 𝐵(−3,−1), and 𝐶(−1,−4). Determine and state a value of 𝑥 that would make triangle a right triangle.
7.
MULTIPLE SELECT QUESTION
45 sec • 1 pt
In square 𝐺𝐸𝑂𝑀, the coordinates of 𝐺 are (2,−2) and the coordinates of 𝑂 are (−4,2). Determine and state the coordinates of vertices 𝐸 and 𝑀.
(3, -1)
(1, 3)
(-3, -3)
(3, 1)
(-1, 3)
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