Angle Made by Transversal and Parallel Lines

In figure below, $l,m$and $n$ are parallel lines intersected by a transversal $p$ at $X,Y$ and $Z$ respectively. Find $\angle 1, \angle 2$ and $\angle 3$. Give reasons.

In figure below, $m\parallel n$ and angles $1$ and $2$ are in the ratio $3:2$. Determine all the angles from $1$ to $8$.

In figure below, if $AB\parallel CD, CD\parallel EF$ and $y:z=3:7$, find $x$. [Write the answer in $\left(°\right)$ degrees.]

In figure below, find the values of $x$ and $y$ and then show that $AB\parallel CD$.

In figure below, $m\parallel n$ and $\angle 1=65°$. Find $\angle 5$ and $\angle 8$.

Find $x,y$and $z$. $l\parallel m$ and $n\parallel p$  in the given the figure.

In the figure, the lines $l$ and $m$ are parallel.

State if the given statement is true or false:

$\angle 4$ and $\angle 5$ are a pair of co-interior angles.

Find the values of unknown angles $x, y$ in the given figure if $l\parallel m$.

In the figure, $l\parallel m$. Write the numbers denoting the appropriate angles in the blanks.

$\angle 3$ and $\angle$ _____ form a pair of cointerior angles.

In the figure, the lines $l$ and $m$ are parallel. Use 'alternate'/ 'corresponding'/ 'cointerior' to fill in the blanks.

$\angle 4$ and $\angle$_____ are a pair of Co-interior angles. 

In the given figure, if $PQ\parallel RS$ and $QR\parallel TS$, then the value of $a$ is _____$°$.

In the given figure, if $QP\parallel SR$, then the value of $a$ is

In the given figure, $a$ and $b$ are

In the given figure, $PQ\mathit{\parallel }SR$ and $SP\mathit{\parallel }RQ$. Then, angles $a$ and $b$ are respectively

In the given figure, $PA\parallel BC\parallel DT$ and $AB\parallel DC$. Then, the values of $a$ and $b$ are respectively.

In the given figure, if $AB\parallel CD, \angle APQ=50°$ and $\angle PRD=130°$, then $\angle QPR$ is

In the given figure, $\overline{CD}\parallel \overline{EF}$. The alternate interior angle to $\angle CMN$ is

Assume that lines are parallel to each other. Find the value of $x$.

In the given figure, $\overline{CD}\parallel \overline{EF}$. The alternate interior angle to $\angle CMN$ is $\angle$______. $\left(MNF/AMD/ENB\right)$