41 using the discriminant math worksheets go
› numbers › powers-of-iotaPowers Of Iota | Solved Examples | Numbers- Cuemath If we use the quadratic formula to solve this, we get the discriminant (the part inside the square root) as a negative value. In such cases, we write √−3 as √−3 = √−1 × √3. This would give the solution of the above quadratic equation to be: x = (−1 ± √3\(i\))/2. › algebra › roots-of-quadratic-equationRoots of Quadratic Equation - Formula, How to Find, Examples The roots are calculated using the formula, x = (-b ± √ (b 2 - 4ac) )/2a. Discriminant is, D = b 2 - 4ac. If D > 0, then the equation has two real and distinct roots. If D < 0, the equation has two complex roots. If D = 0, the equation has only one real root. Sum of the roots = -b/a; Product of the roots = c/a ☛ Related Topics:
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Using the discriminant math worksheets go
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