In the following figure, lines $l$ and $m$ are parallel to each other. $t$ and $w$ are two transversals intersecting lines at $A$ and $B$, and $C$ and $D$. Find the value of $x$ and $y$ respectively.

 

Given, $AB\parallel ED, AG\parallel CB$ and $AF\perp AB. \angle FAG=48°, \angle CDE=37°$. Find the value of $x$.

Find $y,$ if $2x+z=3y$

If ray $PQ$ and $RS$ are parallel as shown in the figure, then find $a+b+c$.

In the given figure $AC\parallel BD$ and $AE\parallel BF$. The measure of $x$ is:

In the given figure, if $\angle BOC=7x+20°$ and $\angle COA=3x+30°$, then the value of $x$ for which $AOB$ becomes a straight line is:

In the section, each question has two matching lists. Choices for the correct combination of elements from List-I and List-II are given as options $\left(a\right), \left(b\right), \left(c\right)$ and $\left(d\right)$ out of which, one is correct.

Match the following:

In the section, each question has two matching lists. Choices for the correct combination of elements from List-I and List-II are given as options $\left(a\right), \left(b\right), \left(c\right)$ and $\left(d\right)$ out of which, one is correct.

Match the following: