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If f(x) =; g(x) =for a > 1, a ¹ 1 and x Î R, where {*} & [*] denote the fractional part and integral part functions respectively, then which of the following statements holds good for the function h(x), where (ln a) h(x) = (ln f(x) +ln g(x)).a)`h is even and increasingb)`h is odd and decreasingc)`h is even and decreasingd)`h is odd and increasingCorrect answer is option 'D'. Can you explain this answer? for JEE 2024 is part of JEE preparation. The Question and answers have been prepared
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Here you can find the meaning of If f(x) =; g(x) =for a > 1, a ¹ 1 and x Î R, where {*} & [*] denote the fractional part and integral part functions respectively, then which of the following statements holds good for the function h(x), where (ln a) h(x) = (ln f(x) +ln g(x)).a)`h is even and increasingb)`h is odd and decreasingc)`h is even and decreasingd)`h is odd and increasingCorrect answer is option 'D'. Can you explain this answer? defined & explained in the simplest way possible. Besides giving the explanation of
If f(x) =; g(x) =for a > 1, a ¹ 1 and x Î R, where {*} & [*] denote the fractional part and integral part functions respectively, then which of the following statements holds good for the function h(x), where (ln a) h(x) = (ln f(x) +ln g(x)).a)`h is even and increasingb)`h is odd and decreasingc)`h is even and decreasingd)`h is odd and increasingCorrect answer is option 'D'. Can you explain this answer?, a detailed solution for If f(x) =; g(x) =for a > 1, a ¹ 1 and x Î R, where {*} & [*] denote the fractional part and integral part functions respectively, then which of the following statements holds good for the function h(x), where (ln a) h(x) = (ln f(x) +ln g(x)).a)`h is even and increasingb)`h is odd and decreasingc)`h is even and decreasingd)`h is odd and increasingCorrect answer is option 'D'. Can you explain this answer? has been provided alongside types of If f(x) =; g(x) =for a > 1, a ¹ 1 and x Î R, where {*} & [*] denote the fractional part and integral part functions respectively, then which of the following statements holds good for the function h(x), where (ln a) h(x) = (ln f(x) +ln g(x)).a)`h is even and increasingb)`h is odd and decreasingc)`h is even and decreasingd)`h is odd and increasingCorrect answer is option 'D'. Can you explain this answer? theory, EduRev gives you an
ample number of questions to practice If f(x) =; g(x) =for a > 1, a ¹ 1 and x Î R, where {*} & [*] denote the fractional part and integral part functions respectively, then which of the following statements holds good for the function h(x), where (ln a) h(x) = (ln f(x) +ln g(x)).a)`h is even and increasingb)`h is odd and decreasingc)`h is even and decreasingd)`h is odd and increasingCorrect answer is option 'D'. Can you explain this answer? tests, examples and also practice JEE tests.