Mark points E (3,2) and G(0,6) on the graph paper.

Write the coordinates of the following points P,Q,R and S marked on the graph paper shown in the following figure.

Write the coordinates of the following poins A,B,C and D marked on the graph paper as shown in the following figure:

If P(5,2),Q(8,0),R(0,4),S(0,5) and O(0.0) are plotted on the graph paper,ll then the points on the x-axis is

Plot the points A(-3,2),B(1,-2),C(-5,-4) and D(5,0) on a graph paper.

The graph of the function y=f(x) has a unique tangent at the point (a,0) through the graph passes. Then, "lim"_(xrarra)[["log"_(e) (1+6) f (x)]]/(3f (x)) is equal to :

Prove that the tangents to the curve y=x^2 - 5x + 6 at the points (2,0) and (3,0) are at right-angles.

The abscissa of the point (2,5) marked on the graph is (i) 5 (ii) 2 (iii) 0

In order to show the position of a point on the graph paper,we require:

The ordinate of point (7,5) marked on the graph is (i) 7 (ii) 5 (iii) none

Let (f(x+y)-f(x))/(2)=(f(y)-1)/(2)+xy , for all x,y in R,f(x) is differentiable and f'(0)=1. Let g(x) be a derivable function at x=0 and follows the function rule g((x+y)/(k))=(g(x)+g(y))/(k), k in R,k ne 0,2 and g'(0)=lambda If the graphs of y=f(x) and y=g(x) intersect in coincident points then lambda can take values