The equation of the line passing through the points $(-7, 8)$ and $(5, 2)$ is . . . . . . .

$A$ line passes through $P(-4, 1)$ and meets the coordinate axes at points $A$ and $B$. If $P$ divides the segment $AB$ internally in the ratio $1:2$,then the equation of the line is

Reduce the following equation into intercept form and find its intercepts on the axes: $3x + 2y - 12 = 0$.

The equation of the line whose midpoint between the axes is $({x_1}, {y_1})$ is:

The area of a triangle formed by a line with the coordinate axes is $49 \text{ sq. units}$. If the perpendicular drawn from the origin to this line makes an angle of $45^\circ$ with the positive $X$-axis, then the equation of the line is:

Find the equation of the line passing through the intersection of the lines $y = 3$ and $x + y = 0$ and parallel to the line $2x - y = 4$.