The LCM of two prime numbers p and q (p > q) is 221. Find the value of 3p – q.

If p rarr (p wedge ~ q) is false. Truth value of p & q will be

The line segment joining the points (3,\ -4) and (1,\ 2) is trisected at the points P and Q . If the coordinates of P and Q are (p ,\ -2) and (5//3,\ q) respectively. Find the values of p and q .

Let p, q be prime numbers such that non n^(3pq)-n is a multiple of 3pq for all positive integers n. Find the least possible value of p + q.

If p and q are positive real numbers such that p^2+q^2=1 , then the maximum value of p+q is

If truth values of p vv q is ture,then truth value of ~ p ^^ q is

p and q are two positive integers such that the least prime factor of p is 3 and the least prime factor of q is 5 . Find the least prime factor of (p + q).

If p = 4,q = -3 and r = 2, find the value of : p^(3)+q^(3)-r^(3)-3pqr

Let OABC be a regular tetrahedron of edge length unity. Its volume be V and 6V =sqrt(p/q) where p and q are relatively prime. The find the value of (p+q) .

If p = 4,q = 3 and r = -2, find the values of : (3pq+2qr^(2))/(p+q-r)

If p and q are two prime numbers, then what is their LCM?