Quiz
RQA Q2 Review
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Perguntas do quiz (14)
1Determine the following angle measures. Use mathematics to justify your answers.
m<e = [blank_start]61[blank_end]
- A51
2Determine the following angle measures. Use mathematics to justify your answers.
m<f = [blank_start]30[blank_end]
- A30
3Determine the following angle measures. Use mathematics to justify your answers.
m<g= [blank_start]151[blank_end]
- A143
4Given distinct lines AD, FC, and EB intersect at point P. Solve for the variable or angle measurement identified below. Justify each answer using what you know about special angle relationships.
x = [blank_start]39[blank_end]
y = [blank_start]123[blank_end]
measure of angle EPF = [blank_start]29[blank_end]
measure of angle CPD = [blank_start]28[blank_end]
measure of angle CPB = [blank_start]29[blank_end]
measure of angle BPA = [blank_start]123[blank_end]
measure of angle APF = [blank_start]28[blank_end]
- A39
- B123
- C29
- D28
- E29
- F123
- G28
5Given distinct lines SQ and RN intersect at point P and PM is perpendicular to SQ. Solve for the variable or angle measurement identified below. Justify each answer using what you know about special angle relationships.
y = [blank_start]20[blank_end]
measure of angle SPR = [blank_start]70[blank_end]
measure of angle NPQ = [blank_start]70[blank_end]
measure of angle MPN = [blank_start]20[blank_end]
measure of angle RPQ = [blank_start]110[blank_end]
- A20
- B70
- C70
- D20
- E110
6Given ∠ADB ≅ ∠CDB, and DB is perpendicular to AC, complete the proof:
- A∠ADB ≅ ∠CDB and ∠ABD ≅ ∠CBD
- B∠ABD ≅ ∠CBD
- Cgiven (1)
- D∠ADB ≅ ∠CDB
- EDB is perpendicular to AC
- FDB is the bisector to AC
- GDB is the perpendicular bisector of AC
- Hgiven (2)
- IDB ≅ DB
- JAB ≅ AB
- KCB ≅ CB
- LReflexive Property
- M∠DBC and ∠DBA are right angles
- NDef. of perpendicular
- ODef. of bisector
- P∠DBA ≅∠DBC
- QDef. of Right Angles
- RDef. of Supplementary
- SΔABD ≅ ΔCBD
- TASA
- UAAS
7Given ∠A ≅ ∠C and AD ≅ CB; complete the following proof:
- A∠A ≅ ∠C and AD ≅ CB
- B∠A ≅ ∠C
- CAD ≅ CB;
- Dgiven
- EDB ≅ DB
- FAB ≅ CD
- GReflexive Property
- HSymmetric Property
- IΔABD ≅ ΔCDB
- JSSA
- KHL
- LASA
8Determine if the triangles are similar. If they are similar, identify the similarity criteria that can be used and write the similarity statement.
- ANot Similar
- BSSS Similarity
- CAA Similarity
- DSAS Similarity
9Determine if the triangles are similar. If they are similar, identify the similarity criteria that can be used and write the similarity statement.
- ASAS Similarity
- BAA Similarity
- CSSS Similarity
- DNot Similar
10Determine if the triangles are similar. If they are similar, identify the similarity criteria that can be used and write the similarity statement.
- ASSS Similarity
- BSAS Similarity
- CAA Similarity
- DNot Similar
11Determine if the triangles are similar. If they are similar, identify the similarity criteria that can be used and write the similarity statement.
- ANot Similar
- BAA Similarity
- CSAS Similarity
- DSSS Similarity
12Determine if the triangles are similar. If they are similar, identify the similarity criteria that can be used and write the similarity statement.
- ASAS Similarity
- BSSS Similarity
- CSAS or SSS Similarity
- DAA Similarity
- ENot Similar
13Fill in the following blanks by dragging in the correct answers.
- AΔQRS ~ ΔQTU
- BGiven
- C∠QRS ≅ ∠T
- D∠R ≅ ∠T
- ECASTC
- FCPCTC
- GRS is parallel to TU
- HRS is perpendicular to TU
- IRS is the midsegment
- JConverse of Corresponding Angles
- KConverse of Alternate Interior
- LQR
- MTU
- NRS
14Use the drop down menus to answer the following questions.
- AAA Similarity
- BSAS Similarity
- CSSS Similarity
- D60 feet
- E50 feet
- F30 feet
- G70 feet
Informações
- Descrição
- Review for RQA Quarter 2
- Autor
- Cassidy Paine
- Idioma
- English
- Visualizações
- 727
- Etiquetas
- Avaliação
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