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If f1 (x) = x2 + 11 x + n and f2(x) = x, then the largest positive integer n for which the equation f1(x) = f(x) has two distinct real roots, is
    Correct answer is '24'. Can you explain this answer?
    Verified Answer
    If f1 (x) = x2 + 11 x + n and f2(x) = x, then the largest positive int...
    f1(x) = f2(x)
    x2 + 11x +n = x
    x2 + 10x + n =0
    To have distinct and real roots, D>0
    D = b2-4ac = 100 – 4n > 0
    On solving the inequality, we get, n<25 So, max positive integer value of n = 24. Answer: 24
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    If f1 (x) = x2 + 11 x + n and f2(x) = x, then the largest positive integer n for which the equation f1(x) = f2(x) has two distinct real roots, isCorrect answer is '24'. Can you explain this answer?
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    If f1 (x) = x2 + 11 x + n and f2(x) = x, then the largest positive integer n for which the equation f1(x) = f2(x) has two distinct real roots, isCorrect answer is '24'. Can you explain this answer? for CAT 2024 is part of CAT preparation. The Question and answers have been prepared according to the CAT exam syllabus. Information about If f1 (x) = x2 + 11 x + n and f2(x) = x, then the largest positive integer n for which the equation f1(x) = f2(x) has two distinct real roots, isCorrect answer is '24'. Can you explain this answer? covers all topics & solutions for CAT 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for If f1 (x) = x2 + 11 x + n and f2(x) = x, then the largest positive integer n for which the equation f1(x) = f2(x) has two distinct real roots, isCorrect answer is '24'. Can you explain this answer?.
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