જો $\frac{\log x}{2} = \frac{\log y}{3} = \frac{\log z}{5}$ હોય,તો $x$ ના પદમાં $yz$ શું થાય?

  • A
    $x$
  • B
    $x^2$
  • C
    $x^3$
  • D
    $x^4$

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જો $\frac{\log _{2} x}{3}=\frac{\log _{2} y}{4}=\frac{\log _{2} z}{5 k}$ અને $\frac{z}{x^{3} y^{4}}=1$ હોય,તો $k=$

જો $4^{x} + 2^{2x-1} = 3^{x+\frac{1}{2}} + 3^{x-\frac{1}{2}},$ હોય તો $x =$

જો $\log _{2} x+\log _{4} x+\log _{16} x=21 / 4$ હોય,તો $x=$

જો $\log x : 3 = \log y : 4 = \log z : 5$ હોય,તો $zx =$

જો $\log_{10} 2 = 0.3010$ હોય,તો $2^{64}$ માં અંકોની સંખ્યા કેટલી થાય?

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