If one of the roots of the real quadratic equation is 2-3 - then the equation is

x=2 √(3) ⇒ ( x 2 )^2= ( √(3) )^2 i.e.x^2 4x+4=3 x^2 4x+1=0 ...

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Solving a Quadratic Equation by Completion of Squares Method

If one of the...

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If one of the roots of the real quadratic equation is $(2 - \sqrt{3})$ , then the equation is

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(2 + \sqrt{3})

Write whether the following statemensst are true or false .Justify your answers :

1.Every quadratic equation has at least one real root

2.If in a quadratic equation of ,the coeffecient of x is zero then the quadratic equation has no real roots .

3.If the coeffecient of x2 and the constant term of the quadratic equation have opposite signs ,then the quadratic equation has real roots .

4.A quadratic equation with integeral coeffecient has integral roots.

3 x^{2} - 5 x + p = 0

3 - 2 \sqrt{5}

2 x^{2} + p x + 2 = 0

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