Let t = $| \frac{a x_{1} + b y_{1} + c}{\sqrt{a^{2} + b^{2}}} |$ . Find the length of perpendicular from $p (x_{1}, y_{1})$ on ax+by+c=0 in terms of t.

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Solution

The correct option is D

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Similar questions

Q. Let t =

| \frac{a x_{1} + b y_{1} + c}{\sqrt{a^{2} + b^{2}}} |

. Find the lenght of perpendicular from

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on ax+by+c=0 in terms of t.

Find the length of the perpendicular from the point $(x^{1}, y^{1})$ to the straight line Ax + By + C = 0, the axes being inclined at an angle $ω$ , and the equation being written such that C is a negative quantity.

Distance between two parallel lines Ax₁ + By₁ + C₁ = 0 and Ax₂ + By₂ + C₂ = 0 is:

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Let t = |ax1+by1+c√a2+b2|. Find the length of perpendicular from p(x1,y1) on ax+by+c=0 in terms of t.

The correct option is D

Let t = $| \frac{a x_{1} + b y_{1} + c}{\sqrt{a^{2} + b^{2}}} |$ . Find the length of perpendicular from $p (x_{1}, y_{1})$ on ax+by+c=0 in terms of t.