A line x=k intersects the graph of `y=log_4 x` and `y=log_4 (x + 4)`. The distance between the points of intersection is 0.5, then the value of k is

A line x=lamda intersects the graph of y=log_5 x and y=log_5(x+4) .The distance between the point of intersection is 0.5. Given lamda=a+sqrtb ,where a and b are integers , the value of (a+b) is

A line x=lamda intersects the graph of y=log_5 x and y=log_5(x+4) .The distance between the point of intersection is 0.5. Given lamda=a+sqrtb ,where a and b are integers , the value of (a+b) is

A line x=lamda intersects the graph of y=log_5 x and y=log_5(x+4) .The distance between the point of intersection is 0.5. Given lamda=a+sqrtb ,where a and b are integers , the value of (a+b) is

A line x=lamda intersects the graph of y=log_5 x and y=log_5(x+4) .The distance between the point of intersection is 0.5. Given lamda=a+sqrtb ,where a and b are integers , the value of (a+b) is

The distance between the points (0,0) and the intersecting point of the graphs of x= 3 and y = 4 is

Find the point of intersection of the lines 5x-3y-3=0,4x+y-1=0

Draw the graphs of 3x-2y=4 and x+y-3=0 in the same graph. Also, find the point of intersection of these lines.

The point of intersection of the curves y^(2) = 4x and the line y = x is