
10M2T1: Similarity
Authored by Kelli Lee
Mathematics
10th Grade
CCSS covered
Used 47+ times

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20 questions
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1.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
Triangle QRS has a perimeter of 55. If segment RT bisects angle R, what is the length of segment QT ?
10
12
15
18
Tags
CCSS.HSG.CO.C.9
2.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
Victoria holds a 5-foot long fishing pole. The fishing line extends 3 feet to the water’s surface and then another 12.6 feet to a hook. How far is the fish from the hook?
21 ft
24.6 ft
27 ft
30.6 ft
Tags
CCSS.8.G.B.8
3.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
11
14
15.6
16.2
Tags
CCSS.HSG.CO.C.9
4.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
Angle Bisector Theorem
Alternate Interior Angle Theorem
Triangle Sum Theorem
Angle-Angle Similarity Theorem
Tags
CCSS.HSG.SRT.A.2
5.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
Altitude NP is drawn in triangle MNO. Which of the following can prove that NP is the geometric mean between MP and PO?
Right angles MPN, NPO, and ONM are congruent. Triangles NMO and NMP share ∠NMP, and triangles NMO and NOP share ∠NOP. So, triangles NMO, NMP, and NOP are similar by the AA Similarity Theorem So, MP/NP =NP/OP.
Since right angles are congruent, ∠MPN, ∠NPO, and ∠ONM are congruent. Segment NP bisects angle ∠MNO, so ∠MNO is congruent to ∠ONP. So, triangles NPM and ONP are similar, and MP/NP = NP/OP.
Segment NP bisects angle ∠MNO, so ∠MNP = 1/2∠MNO and ∠ONP= 1/2∠ONM. By substitution, MP/NP = NP/OP.
By the Alternate Interior Angle theorem, ∠MNP = 1/2∠NPO and ∠ONP =1/2∠NPM. By substitution, MP/NP = NP/OP.
Tags
CCSS.HSG.CO.C.9
6.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
A 30-foot-long support wire for a 16-foot high streetlight runs from the top corner of a building to a point on the ground, forming a straight line. The length of the wire from the top of the building to the top of the street light is 6 feet. How tall is the building?
16 feet
20 feet
32 feet
48 feet
Tags
CCSS.8.G.B.8
7.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
What theorem could be used to show triangles ABC and DEF are similar?
Side-Side-Side Similarity Theorem
Side-Angle-Side Similarity Theorem
Angle-Angle Similarity Theorem
Side-Side Similarity Theorem
Tags
CCSS.HSG.SRT.B.5
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