Find the equation of the straight line passing through the point $(-1,-3)$

The straight line given by the equation $y=ax-1$ passes through the point $(2,-7)$. Find $a$

Find the equation of the straight line passes through the points $A=(0, 2)$, $B=(-1, 3)$

Find the equation of the straight line that is parallel to $y=-3x+4$

Find the equation of the line that is perpendicular to $y=-3x+4$

Find the equation of the line that is not parallel to $y=-x+4$

Find the equation of the line that is not perpendicular to $y=-x+4$

Find the standard form of a straight line

Find the slope-intercept form of the equation $3x-y-1=0$

Find the standard form of the equation $y=-2x+3$

Find the equation of the line that is perpendicular to $x+4=0$

Find the equation of the line that is parallel to $x+4=0$

Find the intersection point of straight lines: $y=3x+1,y=x+3$

Find the intersection point of straight lines: $3x+y-1=0,x-y+1=0$

The straight lines are given: $k:x+y+1=0$, $l:x-y+1=0$, $m:2x+2y+2=0$. Find the identical lines

You did your job well, so now have fun!
Match the equation of the straight line with its graph and belonged points.

$y=-x+2$		$(0,0)$ and $(1,\frac{1}{3})$
$y=-x+2$		$(0,0)$ and $(1,\frac{1}{2})$
$y=\frac{1}{2}x$		$(1,2)$ and $(1,1)$
$y = 2x - 1$		$(0,-1)$ and $(1,1)$

Indicate which pairs of expressions or words are translated correctly.