R 2 3 PROOF Statements Reasons 1. Z1 = ZP 1. Given 2. ? 2. Given (1), (2) 3. ? 3. Transitive Property of = (3) 4. m21 = mZ4 4. ? 5. VP bisects ZRVO 5. ? 6. If a ray bisects an 2, it forms two Zs of equal 6. ? measure 7. Addition Property of Equality (4), (6) 7. ? 8. mz1 + m22 = 8. ? MZTVP; m24 + m23 mZMVP (7), (8) 9. mZTVP 9. ? mZMVP 10. ? 10. If two Zs are = in measure, then they are =

R 2 3 PROOF Statements Reasons 1. Z1 = ZP 1. Given 2. ? 2. Given (1), (2) 3. ? 3. Transitive Property of = (3) 4. m21 = mZ4 4. ? 5. VP bisects ZRVO 5. ? 6. If a ray bisects an 2, it forms two Zs of equal 6. ? measure 7. Addition Property of Equality (4), (6) 7. ? 8. mz1 + m22 = 8. ? MZTVP; m24 + m23 mZMVP (7), (8) 9. mZTVP 9. ? mZMVP 10. ? 10. If two Zs are = in measure, then they are =

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

18th Edition

ISBN:9780079039897

Author:Carter

Publisher:Carter

Chapter7: Exponents And Exponential Functions

Section7.1: Multiplication Properties Of Exponents

Problem 1BGP

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Question

Fill in the missing statements or reasons

Given :

∠1≌∠P

∠4≌∠P

vector VP bisects ∠RVO

Prove : ∠TVP≌∠MVP

PROOF
Statements
Reasons
1. Z1 = ZP
1. Given
2. ?
2. Given
(1), (2) 3. ?
3. Transitive Property of =
(3)
4. m21 = mZ4
4. ?
5. VP bisects ZRVO
5. ?
6. If a ray bisects an 2,
it forms two Zs of equal
6. ?
measure
7. Addition Property
of Equality
(4), (6) 7. ?
8. mz1 + m22 =
8. ?
MZTVP;
m24 + m23
mZMVP
(7), (8) 9. mZTVP
9. ?
mZMVP
10. ?
10. If two Zs are =
in
measure, then they are =

Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.

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