Equation(s) of the straight line(s), inclined at `30^(@)` to the x-axis such that the length of its (each of their) line segment(s) between the coordinates axes is 10 units, is (are)

Equation(s) of the straight line(s), inclined at 30^0 to the x-axis such that the length of its (each of their) line segment(s) between the coordinate axes is 10 units, is (are) x+sqrt(3)y+5sqrt(3)=0 x-sqrt(3)y+5sqrt(3)=0 x+sqrt(3)y-5sqrt(3)=0 x-sqrt(3)y-5sqrt(3)=0

The equation straight line such that the portion of it intercepted between the coordinate axes is bisected at the point (h,k) is :

Find the equation of the straight lines which are : parallel to the x-axis at a distance of 5 units from it

Find the equation of the straight line passing through the origin and bisecting the portion of the line a x+b y+c=0 intercepted between the coordinate axes.

Find the equation of the straight line whose intercepts on the axes are twice the intercepts of the straight line 3x+4y=6 .

Find the length and direction cosines of a line segment whose projection on the coordinate axes are 6,-3,2.

The equation of the circle touching the coordinate axes the line x+2=0 is

The number of lines (s) of symmetry of a line segment is

Draw the graph of the straight line given by equation 5x+6y=30 . Use this graph to find the area of the triangle by this line and the co-ordinate axes.

The equation of straight line equally inclined to the axes and equidistant from the point (1, -2) and (3,4) is: