Home
Class 12
MATHS
The entire graph of the equation y=x^2+k...

The entire graph of the equation `y=x^2+k x-x+9` in strictly above the `x-a xi s` if and only if (a)`k<7` (b) `-5 < k < 7` (c)` k > -5` (d) none of these

Promotional Banner

Similar Questions

Explore conceptually related problems

The graph of the function y=16x^(2)+8(a+5)x-7a-5 is strictly above the x axis,then 'a' must satisfy the inequality

The graph of curve x^(2)=3x-y-2 is strictly below the line y=k ,then-

The probability that the graph of y=16x^(2)+8(a+5)x-7a-5=0, is strictly above the x-axis,If a in[-20,0]

The graphs of the equations 5x-15y=8 and 3x-9y=(24)/(5) are two line which are

If the graph of equation 2x+ky=10k intersect x-axis at point (5,0). Find value of k .

If the function f(x)=2x^(2)-kx+5 is strictly increasing in [1,2] ,then k' lies in the interval

The value of k for which the quadratic equation kx^(2)+1=kx+3x-11x^(2) has real and equal roots are (a)-11,-3,(b)5,7(c)5,-7(d) none of these