Question

find x, if line l parallel to m and "t"is the transversal

Answer 1

Answer:

Answer. L is parallel to M and t is transversal. We know that Angles on the same side of transversal are supplementary. =>x = 45°.

Answer 2

Note: the given question is incomplete as the figure is missing in the question. The question figure is attached below in the answer.

Given:

$l||m, t$ is transversal.

To find: The value of x.

Solution:

Observe the figure given below.

Understand that, $l||m, t$ is transversal.

Find the value of x.

$\[1x + 3x = {180^ \circ }\]$ [sum of the corresponding interior angles is 180 degrees.

$\[\begin{array}{l} \Rightarrow 4x = {180^ \circ }\\ \Rightarrow x = \frac{{{{180}^ \circ }}}{4}\\ \Rightarrow x = {45^ \circ }\end{array}\]$

Hence, the value of x is $\[{45^ \circ }\]$.