If the measure of Angle B E C is (2 x + 3) degrees and x = 30, which expression could represent the measure of Angle A E D? Lines A C and B D intersect at point E. (4 x minus 3) degrees (3 x minus 27) degrees (5 x minus 33) degrees (x + 43) degrees Mark this and return
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4
Answer:
(3x−27)o
Step-by-step explanation:
see the attached figure to better understand the problem
we know that
m\angle BEC=m\angle AEDm∠BEC=m∠AED ----> by vertical angles
we have
m\angle BEC=(2x+3)^om∠BEC=(2x+3)o
The value of x is given
x=30
so
m\angle BEC=(2(30)+3)=63^om∠BEC=(2(30)+3)=63o
That means that the measure of angle AED is also 63 degrees
so
The expression that could represent the measure of Angle A E D is
(3x-27)^o(3x−27)o
because
For x=30
(3(30)-27)=63^o(3(30)−27)=63o
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Answered by
1
Answer:
b 3x-27
Step-by-step explanation:
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