In the adjoining figure, XY = XZ . YQ and ZP are the bisectors of " title=" \angle" alt=" \angle" align="absmiddle" class="latex-formula"> XYZ and
XZY respectively. Prove that YQ = ZP.
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2 answers:
Answer:
this is your answer. look at this once.
Answer:
See Below.
Step-by-step explanation:
Statements: Reasons:
Given
Isosceles Triangle Theorem
Angle Addition
Given
Definition of Bisector
Substitution
Angle Addition
Given
Definition of Bisector
Substitution
Substitution
Division Property of Equality
Reflexive Property
Angle-Side-Angle Congruence*
CPCTC
*For clarification:
∠Y = ∠Z
YZ = YZ (or ZY)
∠PZY = ∠QYZ
So, Angle-Side-Angle Congruence:
ΔYZP is congruent to ΔZYQ
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Answer:
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Step-by-step explanation:
The answer to the addition problem 15 + 37 = 52
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55=5*11 44=4*11 gcf=11 11(5)+11(4)=11(5+4) the numbers inside are 5 and 4 <span>The
GCF of the numbers in the expression (55 + 44) is <u>11</u> . The numbers
left inside the parentheses after factoring out the GCF are <u>5 </u> and <u>4 </u>.
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