Home
Class 12
MATHS
If a is an integer lying in [-5,30] , th...

If `a` is an integer lying in `[-5,30]` , then the probability that the probability the graph of `y=x^2+2(a+4)x-5a+64` is strictly above the x-axis is `1//6` b. `7//36` c. `2//9` d. `3//5`

Promotional Banner

Similar Questions

Explore conceptually related problems

If a is an integer and a in (-5,30] then the probability that the graph of the function y=x^(2)+2(a+4)x-5a+64 is strictly above the x-axis is

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]

If a in[-6,12], the probability that graph of y=-x^(2)+2(a+4)x-(3a+40) is strictly below x axis is

If x, in {0, 1, 2, 3,....10} then the probability that |x -y| > 5 is

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 probabillity of selecting integers ain[-5,30] , such that x^2+2(a+4)x-5a+64 gt 0 , for all x in R is