MEDIUM
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Earn 100

has one root greater than and the other root less than Which of the following is necessarily true?
(a)
(b)
(c)
(d)

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Important Questions on Quadratic and Other Equations
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If , then what is the total number of solutions for the equation .

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The values of a quadratic function is positive for all values of , except for . If . Find the value of .

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Find all values of , such that lies somewhere between the roots of the equation for all values of .

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, where is an odd prime number and . What is the range of values of for which .

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If , where are constants and and is a natural number. It is given that the roots of the equation are . Then, the value of at which attains its maximum value is:

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, where represents the largest integer less than or equal to , then what is the sum of all integer solutions of the equation .

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If all the three roots of the equation are unequal and prime. Then

EASY
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If and . Then find the square of the difference of the roots of the equation .
