If in a quadratic equations ax^2 +bx+c=0
has more than 2 distinct roots then find the value of a ,b, and c .
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If in a quadratic equations ax^2 +bx+c=0
has more than 2 distinct roots then find the value of a ,b, and c .
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Answer:
If a=0, it becomes linear equation.
If a=0, it becomes linear equation.If b
If a=0, it becomes linear equation.If b 2
If a=0, it becomes linear equation.If b 2 −4ac=0, then there will be real and equal roots.
If a=0, it becomes linear equation.If b 2 −4ac=0, then there will be real and equal roots.If b
If a=0, it becomes linear equation.If b 2 −4ac=0, then there will be real and equal roots.If b 2
If a=0, it becomes linear equation.If b 2 −4ac=0, then there will be real and equal roots.If b 2 −4ac<0, then the roots will be unreal.
If a=0, it becomes linear equation.If b 2 −4ac=0, then there will be real and equal roots.If b 2 −4ac<0, then the roots will be unreal.Only if b
If a=0, it becomes linear equation.If b 2 −4ac=0, then there will be real and equal roots.If b 2 −4ac<0, then the roots will be unreal.Only if b 2
If a=0, it becomes linear equation.If b 2 −4ac=0, then there will be real and equal roots.If b 2 −4ac<0, then the roots will be unreal.Only if b 2 −4ac>0, we will get two real distinct roots.
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