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Chapter 5:Indices and Logarithms @ganeshie8
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\[Given~that~\log _{\sqrt{3}}9=x-\log _{\sqrt{3}}27.Find~the~value~of~x.\]
\[\log _{\sqrt{3}}9+\log _{\sqrt{3}}27=x\]
must we factorize it?
\[\log _{\sqrt{3}}\]
maybe combine using the property \[\large \log_b (x) + \log_b (y) = \log_b(x*y)\]
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\[\log _{\sqrt{3}}(9\times27)=x\]
change it to exponent form
\[9\times27=\sqrt{3}^{x}\]
\[\large \log_b M = k\] is same as the equation \[\large M = b^k\]
Excellent !
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write both sides as powers of 3
\[3^2\times3^3=3^{\frac{ x }{ 2 }}\]
\[2+3=\frac{ x }{ 2 }\]
\[x=10\]
\[\large \color{red}{\checkmark}\]
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good job !
Thnx @ganeshie8 :D
yw:)
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