Consider the equation `p = 5-2q - 3`
Greatest sat of all possible values of `p` for `q in R` is

Consider the equation p = 5-2q - 3 If p = 4 then possible values of q are

Consider the equation p = 5-2q - 3 If p = 4 then possible values of q are

Consider the equation p = 5-2q - 3 If p = |r| + 5 , then number of possible ordered pair (r,q) is, are

Consider the equation p = 5-2q - 3 If p = |r| + 5 , then number of possible ordered pair (r,q) is, are

The positive integers p ,q ,a n dr are all primes if p^2-q^2=r , then find all possible values of rdot

In the binary equation (1p101)_(2)+(10q1)_(2)=(100r00)_(2) where p, q and r are binary digits, what are the possible values of p, q and r respectively?

Let A = [[2,3],[a,0]], a in R be written as P + Q where P is a symmetric matrix and Q is skew symmetric matrix. If det(Q) = 9, then the modulus of the sum of all possible values of determinant of P is equal to :

The positive integers p ,q ,&r are all primes if p^2-q^2=r , then find all possible values of r

The positive integers p,q and r are all primes if p^(2)-q^(2)=r, then find all possible values of r.

The positive integers p,q, and r are all primes if p^(2)-q^(2)=r, then find all possible values of r.