POWERPOINT JEOPARDY - Community Charter School of …

Download Report

Transcript POWERPOINT JEOPARDY - Community Charter School of …

Angles and
Lines
Triangles
Congruence
and Similarity
Inequalities
Coordinates
10
10
10
10
10
20
20
20
20
20
30
30
30
30
30
40
40
40
40
40
Final Jeopardy!
Angles and Lines – 10 Points
QUESTION:
.
ANSWER:
205°
Angles and Lines – 20 Points
QUESTION:
Find the value of x.
ANSWER:
•x=5
Angles and Lines – 30 Points
QUESTION:
In the figure shown, AB || CD, mABC = 75°, and mBAC = 25°,
determine the measure of BCE.
ANSWER:
•BCE = 100°
Angles and Lines – 40 Points
QUESTION:
In the figure shown, l || m and a = 40. Determine the value of b + c.
ANSWER:
•𝑏 + 𝑐 = 140°
Triangles – 10 Points
QUESTION:
Determine the measure of 1 in terms of x.
ANSWER:
x+40
Triangles – 20 Points
QUESTION:
This triangle has the same perimeter as a square. If
𝐵𝐶 = 12, what are the side lengths of the square?
ANSWER:
•9 units
Triangles – 30 Points
QUESTION:
What is the area of a triangle that has vertices A=(2,1),
B=(5,1), and C=(5,-7)?
ANSWER:
•12 square units
Triangles – 40 Points
QUESTION:
•Solve for x.
ANSWER:
•𝑥 = −11
Congruence & Similarity – 10 Points
QUESTION:
ΔABC is isosceles with base AB. MC  NC.
What theorem proves that ΔMCA  ΔNCB?
ANSWER:
•SAS
Congruence & Similarity – 20 Points
QUESTION:
JKLM  QRST, with LM = a + 3, KL = 3a + 2b, ST = b, and
RS = 51. What is the value of a + b?
ANSWER:
•𝑎 + 𝑏 = 21
Congruence & Similarity – 30 Points
QUESTION:
A scale drawing of a rectangular room measures 8 inches
by 12 inches. If the longer side of the room measures 27
feet, what is the area of the room in square feet?
ANSWER:
•486 square feet
Congruence & Similarity – 40 Points
QUESTION:
•Solve for 𝐵𝐶 (solve for x).
ANSWER:
•𝐵𝐶 = 15
Inequalities – 10 Points
QUESTION:
True or false: BC > AB
ANSWER:
•True
Inequalities – 20 Points
QUESTION:
mA = 60° and mD = 40°. If BC = 4x - 10 and EF = 2x + 20, write
and solve an inequality that represents the possible values of x.
ANSWER:
x>15
Inequalities – 30 Points
QUESTION:
The three sides of a triangle are integers. Two sides of the
triangle are 5 and 7. Find the largest possible perimeter of
the triangle.
ANSWER:
•23
Inequalities – 40 Points
QUESTION:
Three sides of a triangle are 1, 4, and 2x – 2. If x is a
positive integer, find one possible value of x.
ANSWER:
• x=2 (only possible integer answer)
Coordinates – 10 Points
QUESTION:
What is the equation of the line shown below?
ANSWER:
•𝑦 = 3
Coordinates – 20 Points
QUESTION:
Given an endpoint and the midpoint of a segment, find the
other endpoint.
ANSWER:
•(8, -3)
Coordinates – 30 Points
QUESTION:
If a segment with a slope of -3 passes through points (2, 5)
and (4, y), what is the value of y?
ANSWER:
•𝑦 = −1
Coordinates – 40 Points
QUESTION:
Write the equation of the line that goes through (5,0) and is
perpendicular to the line 𝑦 = −𝑥 + 5.
ANSWER:
•𝑦 = 𝑥 − 5
Final Jeopardy
QUESTION:
For triangle ∆𝐴𝐵𝐶 defined by 𝐴 −5,4 , 𝐵(1, −2) and
𝐶 (3,6), find the equation of the altitude from vertex 𝐵 to
side 𝐴𝐶.
ANSWER:
•𝑦 = −4𝑥 + 2