જો ${x^{\frac{3}{4}(\log_3 x)^2 + \log_3 x - \frac{5}{4}}} = \sqrt{3}$ હોય,તો $x$ પાસે:

  • A
    એક ધન પૂર્ણાંક કિંમત છે
  • B
    એક અસંમેય કિંમત છે
  • C
    બે ધન સંમેય કિંમતો છે
  • D
    આ બધું જ

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જો $\log _{27}(\log _3 x) = \frac{1}{3}$ હોય,તો $x$ ની કિંમત શોધો.

જો $x = \log_{5}(1000)$ અને $y = \log_{7}(2058)$ હોય,તો:

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$7\log \left( \frac{16}{15} \right) + 5\log \left( \frac{25}{24} \right) + 3\log \left( \frac{81}{80} \right) =$

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જો $\log _3 x+\log _3 y=2+\log _3 2$ અને $\log _3(x+y)=2$ હોય, તો

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