find the discriminate in each of the following quadratic equations. (1) √3x^2 – 2√2x – 2 √3=0

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2 thoughts on “find the discriminate in each of the following quadratic equations. (1) √3x^2 – 2√2x – 2 √3=0<br /><br />​”

1. Solution:

   To find discriminant, we have formula:

   ⇒D =b²-4ac

   Here,

   • D=Discriminant

   • b=coefficient of x

   • a=coefficient of x²

   • c=Constant term

   By substituting all values:

   D=(-2√2)²-4(√3)(-2√3)

   D=8+24

   D=32

   Required value of D is 32.

   More:-

   • When value of D is +ve then the quadratic equation will have two distinct roots.

   • When value of D is -ve then the quadratic equation will have no real roots.

   • When value of D is 0 then the quadratic equation will have two equal roots.

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2. Step-by-step explanation:

   b^2-4ac

   (-2√2)^2-4(√3)(-2√3)

   (8)-4(√3)(-2√3)

   8-4(-6)

   8+24

   32

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