I. `p^(2) - 7p=- 12`
II. ` q^(2) - 3q+2=0`

I. 3p^(2) + 17p+10 = 0 II. 10q^(2) +9q+2=0

I. p^(2)+5p+6 = 0 II. q^(2) + 3q + 2 = 0

I. p^(2) + 12p+35 = 0 II. 2q^(2) + 22q+56 = 0

I. 3p^(2)+10p+8 = 0 II. 2q^(2) + 3q+1 = 0

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 where p ne q, then the equations whose roots are 3p-2q and 3q-2p is :

(3q + 7 p^(2) - 2r^(3) + 4) - (4 p^(2) - 2q + 7r^(3) - 3) = ?

If 2p + 3q = 12 and 4p^(2) + 4pq - 3q^(2) = 126 , then what is the value of p + 2q ?