Consider the graphs of` y = Ax^2 and y^2 + 3 = x^2 + 4y`, where A is a positive constant and `x,y in R`.Number of points in which the two graphs intersect, is

The graphs of y=2x-5 and x + 3y=-1 intersect at

Prove that graphs of y=x^(2)+2 and y=3x-4 never intersect.

Number of points in which the graphs of |y|=x+1 and (x-1)^(2)+y^(2)=4 intersect,is (A) 1

Find the points at which the graphs of y=1/2x^2 -3 and y=x +1 intersect.

Draw the graphs of y=x and y=-x in the same graph.Also,find the coordinates of the point where the two lines intersect.

The graph of y= log_(5)x and y="ln "0.5x intersect at a point where x equals

Consider the two graphs y=2x and x^(2)-xy+2y^(2)=28 . The absolute value of the tangent of the angle between the two curves at the points where they meet, is ……………

Consider the two graphs y=2x and x^(2)-xy+2y^(2)=28 . The absolute value of the tangent of the angle between the two curves at the points where they meet, is ……………