If `2p+3q=18` and `2p-q=2` , then `2p+q=?` (a) 6 (b) 7 (c) 10 (d) 20

P ** q = p^2 - q^2 p $ q = p^2 - q^2 p $ q = p^2 + q^2 p @ q = pq + p + q p Delta q = Remainder of p/q p © q = greatest integer less than or equal to p/q . If p = 8 and q = 10 , then the value of [(p $ q) Delta (p @ q)] ** [(q ** p) @ (q © p)] is :

P ** q = p^2 - q^2 p % q = p^2 - q^2 p $ q = p^2 + q^2 p @ q = pq + p + q p Delta q = Remainder of p/q p © q = greatest integer less than or equal to p/q . If p = 11 and q = 7 , then the value of (p ** q) @ (p $ q) is:

2p+3q=18 and 4p^2+4pq–3q2−36=0 then what is (2p+q) equal to?

If p=3 and q=2 , then (3p-4q)^(q-p)div(4p-3q)^(2q-p) =_______

p @ q = p^2 - 20 if p > q , q 2 q = p^2 + 20 if p le q, then for a = 5 and b = 4 the value of [(a @ b) @ (a @ b)] - [(b @ a) @ (b @ a)] is :

2p+3q=18 and 4p^(2)+4pq-3q^(2)-36=0 then what is (2p+q) equal to?

The value of p and q(p!=0,q!=0) for which p ,q are the roots of the equation x^2+p x+q=0 are (a) p=1,q=-2 (b) p=-1,q=-2 (c) p=-1,q=2 (d) p=1,q=2

Probability that the length of a randomly chosen chord of a circle lies between 1/2 and 3/4 of its diameter is p/q, where p and q are coprime number, then (A) p + q = 21 (B) q - p = 11 (C) p + q = 20 (D) q - p = 10

If 6 P 3 Q 1 = 19 and 5 P 2 Q 7 = 17, then 3 P 4 Q 2 = ?