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Cordinate System And Locus|Equation of Straight Line

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A particle straight line passes through orgin and a point whose abscissa is double of ordinate of the point. The equation of such straight line is :

In the following graph, relation between two variables x and y is shown by a straight line. Equation of the straight line is

Statement-1 : The locus of complex number z, satisfying (z-2)^(n) =z^(n) is a straight line . and Statement -2 : The equation of the form ax + by+c =0 in x -y plane is the general equation of striaght line.

Prove that the points represented by the roots of the equation z^(2)=(1+z)^(4) the straight line.Find the complex equation of the straight line.

Find the locus of the point at which two given portions of the straight line subtend equal angle.

Function || Equation OF Straight Line || Binomial || Logarithm

Function || Equation OF Straight Line || Binomial || Logarithm