यदि `3p^(2)=5p+2` जहाँ `p!=q` जिसके मूल `3p-2q` तथा `3q-2p` है ।
p व q के मान होंगे

If p+q = 7 and pq=5, then the value of p^3+q^3 is : यदि p+q = 7 तथा pq = 5 है, तो p^3+q^3 का मान क्या होगा ?

If 3p^(2)=5p+2 and 3q^(2)=5q+2 where p!=q,pq is equal to

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 :

If P : Q = 5:2,then (2P - 3Q) : (3P - 5Q) is equal to: यदि P : Q = 5 : 2 है, तो (2P - 3Q) : (3P - 5Q) का मान किसके बराबर होगा ?

If 3p^(2) = 5p + 2 and 3q^(2) = 5q + 2, where p ne q , then the equation whose roots are 3p - 2q and 3q - 2p is :

If 3p^(2)=5p+2 and 3q^(2)=5q+2 then the equation whose roots 3p-2p and 3q-2p is

If 3p^2 = 5p+2 and 3q^2 = 5q+2 where p!=q, pq is equal to