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Slope of a line which cuts intercepts of equal lengths on the axes is
If the coordinates of the points A and B be (3, 3) and (7, 6), then the length of the portion of the line AB intercepted between the axes is
If the line $2x+3y=5$ and $y=mx+c$ be parallel, then
The line $(3x-y+5)+\lambda (2x-3y-4)=0$ will be parallel to y-axis, if $\lambda =$
If the transversal y = mr x; r = 1, 2, 3 cut off equal intercepts on the transversal $x+y=1,$ then $1+{{m}_{1}},$ $1+{{m}_{2}},$ $1+{{m}_{3}}$ are in
The gradient of the line joining the points on the curve $y={{x}^{2}}+2x$ whose abscissa are 1 and 3, is
The parallelism condition for two straight lines one of which is specified by the equation $ax+by+c=0$ the other being represented parametrically by $x=\alpha \text{ }t+\beta ,$ $y=\gamma \text{ }t+\delta $ is given by
The equation of the straight line which passes through the point (1, – 2) and cuts off equal intercepts from axes, is
The equations of the lines which cuts off an intercept $– 1$ from y-axis are equally inclined to the axes are
A line L is perpendicular to the line $5x-y=1$ and the area of the triangle formed by the line L and coordinate axes is 5. The equation of the line L is

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