under what condition the quadratic equation px square +qx+r have equal roots
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Answer:
Step-by-step explanation:
When D = 0,
i.e q square - 4 x p x r = 0
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We have a quadratic equation ie
px^2 + qx + r
Here, a = p , b = q and c = r
.) Now, according to quadratic equation
D = b^2 - 4ac
.) Now , according to the question
D = q^2 - 4pr
Now when D = 0 , then roots of an equation are equal
.) Hence , we get
0 = q^2 -4pr
=> q^2 = 4pr
=> q = ± 2√pr
Hence under this condition , the equation will have equal roots.
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