Question

find the quadratic equation whose roots are 6-√5 and 6-√5​

Answer 1

Answer:

x²-12x+31

Step-by-step explanation:

       The general form of a quadratic equation is given by: x²-(a+b)x+ab , where a & b are the roots of the equation. Thus, if the roots are (6+√5) and (6-√5), the equation =x²-(6+√5+6-√5)x +(6+√5)(6-√5)  = x²-12x+31

Therefore, x²-12x+31 is the required quadratic equation.

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Answer 2

(6+√5) (6-√5)

62-√52

30-5

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