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In the parallelogram below, x=?

In the parallelogram below, x=?-example-1
User Valenzio
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2 Answers

4 votes

Answer:

88

Explanation:

69+23

180- that^

User Kelly Bundy
by
7.7k points
5 votes

Answer:

The
\angle x^(\circ) =\angle 88^(\circ)

Explanation:

we need to find out the
\angle x^(\circ) in the provided figure

so, first we need to find out the
\angle z^(\circ)

since ,
\angle z=69^(\circ)

Since, sum of interior angles of triangle is 180


\angle 69^(\circ) +\angle 23^(\circ)+ \angle x^(\circ) =180^(\circ)


\angle 92^(\circ) + \angle x^(\circ) =180^(\circ)

subtract both the sides by
\angle 92^(\circ)


\angle x^(\circ) =180^(\circ)-\angle 92^(\circ)


\angle x^(\circ) =\angle 88^(\circ)

Therefore, the
\angle x^(\circ) =\angle 88^(\circ)

User Tomwilson
by
7.3k points

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