`a^2+2a b+b^2=0`

If a ,b ,p ,q are nonzero real numbers, then how many comman roots would two equations 2a^2x^2-2a b x+b^2=0a n dp^2x^2+2p q x+q^2=0 have?

If a ,b ,p ,q are non zero real numbers, then how many comman roots would two equations: 2a^2x^2-2a b x+b^2=0 and p^2x^2+2p q x+q^2=0 have?

If a ,b ,p ,q are non zero real numbers, then how many comman roots would two equations: 2a^2x^2-2a b x+b^2=0 and p^2x^2+2p q x+q^2=0 have?

Using quadratic formula solve the following quadratic equations: p^2x^2+(p^2-q^2)x-q^2=0,p!=0 9x^2-9(a+b)x+(2a^2+5a b+2b^2)=0

If a ,b ,c(a b c^2)x^2+3a^2c x+b^2c x-6a^2-a b+2b^2=0 ares rational.

If a ,b ,c are non zero (a b c^2)x^2+3a^2c x+b^2c x-6a^2-a b+2b^2=0 are rational.

If a ,b ,c are non zero rational no then prove roots of equation (a b c^2)x^2+3a^2c x+b^2c x-6a^2-a b+2b^2=0 are rational.

If a ,b ,c are non zero rational no then prove roots of equation (a b c^2)x^2+3a^2c x+b^2c x-6a^2-a b+2b^2=0 are rational.

If a ,b ,c are non zero rational no then prove roots of equation (a b c^2)x^2+3a^2c x+b^2c x-6a^2-a b+2b^2=0 are rational.