if AB||PQ , then find the value of 2(y-x)
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Answer:
here is your answer!!!!!!
Step-by-step explanation:
It is given that AB || P Q and EF is a
transversal
from the figure we know that ZCEB and
ZEF Q are corresponding angles
so we get
<CEBZEF Q = 75°
it can be written as
ZEF Q = 75°
where
ZEFG+ZGFQ = 75°
by substituting the values
25° + y = 75°
yo = 50⁰
from the figure we know that <BEF and ZEF Q are consecuting interior angles
so we get
<BEF+ ZEF Q = 180°
by substituting the values
ZBEF+75° = 180°
ZBEF 105°
we know that /BEF can be writte as ZBEFZFEGZGEB
105° ZFEG + 20°
ZFEG 105⁰ - 20⁰ZFEG 85⁰
According to the AEF G we can write
xo+25°+ZFEG = 180°
by substituting the values x+25° +85° = 180°
xo = 70°
therefore the value of x is 70
I hope it may help you
and please mark me as brainliest
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