Question

solve the equation ax^2+ 2abx =0 , a, b is not equal to 0 using factorization ​

Answer 1

$\bold \red \star \: \large \underline{Question:-}$

$a {x}^{2} + 2abx = 0. \: \: \red{where \: a, b \: \cancel{= } \: 0.}$

$\bold \red \star \: \large \underline{Answer:-}$

$x = \blue{0} \: \: \: and \: \: x = \pink{ - 2b.}$

Answer 2

Answer:

X= 0 or X= -2

Step-by-step explanation:

ax^2 + 2abx=0

That implies, ax(x + 2b)=0

That implies, x + 2b=0/ax

That implies, x + 2b=0

That implies, x= -2b....root( 1 )

Or

ax(x + 2b)=0

That implies, ax=0/(x + 2b)

That implies, ax=0

That implies, x= 0/a

That implies, x=0....root( 2 )

Therefore, x=-2 or x=0