If a and b are any two integers such that `a gt b`, then `a^(2) gt b^(2)`

If a and b are two negative integers such that a lt b " then " (1)/(a) gt (1)/(b) .

If a , b , c are positive numbers such that a gt b gt c and the equation (a+b-2c)x^(2)+(b+c-2a)x+(c+a-2b)=0 has a root in the interval (-1,0) , then

If A and B are two events suc that P(A) gt 0 and P(A)+P(B) gt 1, then P(B//A)ge1-(P(B'))/(P(A))

If A and B are independent events such that P(A) gt0, P(B) gt 0 , then

If A and B are independent events such that P(A) gt 0, P(B) gt 0 , then

If A and B are two events such that P(A)gt0 and P(B)!=1, then P((overline(A))/(B)) is equal to

Let A and B be two events such that P(A) gt 0 . Statement-1 : If P(A) + P(B) gt 1 , then P(B//A)ge 1-P(overline(B))//P(A) Statement-2 : If P(A//overline(B))ge P(A), " then " P(A) ge P(A//B) .

p : if two integers a and b are such that a gt b then a - b is always a positive integer. q : If two integers a and b are such that a - b is always a positive integer, then a gt b Which of the following is true regarding statements p and q?

costheta=(a^(2)+b^(2))/(2ab) , where a and b are two distinct numbers such that ab gt 0 .

If A and B are two events that P(A) gt 0 and P(B) != 1 , then P(A/B) is equal to