If an integer q is chosen at random in the interval `-10leqqleq10`, then the probability that the roots of the `x^2+qx+3q/4+1=0` are real is

If an integer p is chosen at random in the interval 0le ple5, then the probality that the roots of the equation x^(2)+px+(p)/(4)+(1)/(2)=0 are real is -

If an integer p is chosen at random in the interval 0le ple5, then the probality that the roots of the equation x^(2)+px+(p)/(4)+(1)/(2)=0 are real is -

If p is chosen at random from the interval [0, 6] then the probability that the roots of the equation x^2 +px+ 1/4 (p+2)= 0 will be real is

If an integer p is chosen at random in the interval 0 le p le 5 , the probability that the roots of the equation x^(2) +px+(p)/(4)+(1)/(2) = 0 are real , is

Statement-1: If p is chosen at random in the closed interval [0,5], then the probability that the equation x^(2)+px+(1)/(4)(+2)=0 has real is (3)/(5) . Statement-2: If discriminant ge0 , then roots of the quadratic equation are always real.

Statement-1: If p is chosen at random in the closed interval [0,5], then the probability that the equation x^(2)+px+(1)/(4)(+2)=0 has real is (3)/(5) . Statement-2: If discriminant ge0 , then roots of the quadratic equation are always real.

Statement-1: If p is chosen at random in the closed interval [0,5], then the probability that the equation x^(2)+px+(1)/(4)(+2)=0 has real is (3)/(5) . Statement-2: If discriminant ge0 , then roots of the quadratic equation are always real.

Statement-1: If p is chosen at random in the closed interval [0,5], then the probability that the equation x^(2)+px+(1)/(4)(+2)=0 has real is (3)/(5) . Statement-2: If discriminant ge0 , then roots of the quadratic equation are always real.

Statement-1: If p is chosen at random in the closed interval [0,5], then the probability that the equation x^(2)+px+(1)/(4)(p+2)=0 has real is (3)/(5) . Statement-2: If discriminant ge0 , then roots of the quadratic equation are always real.

An integer is chosen at random between 1 and 100. Find the probability that the chosen number is divisible by 10.