roots of quadratic equation are 2-roots 5and 2+roots5. find the quadratic equation
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Answer:
x^2 - 4x + 1 = 0
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Answer:
given roots are 2 + √5 and 2 - √5
their sum = 2 + √5 +2 - √5. = 4
and product = ( 2 + √5)+(2 - √5)
= 2² - 5 = 4 -5
= -1 so,
required quadratic equation is
x² - ( sum )x + product = 0
or,
x² - 4x + ( -1) = 0
or,
x² -4x -1 = 0.
is the required quadratic equation
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