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simplified version of 3 log x – log y + log z
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http://www.chilimath.com/algebra/advanced/log/images/rules%20of%20exponents.gif notice the log rules worksheet try using Rule 3 there, for the 1st term
then use Rule 2 there, for the 1st and 2nd terms then use Rule 1 there, to the result
log cubed over yz
??
log x-cubed times z over y
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well, close \(\bf 3 log (x) - log (y) + log(z) \implies log(x^3)- log (y) + log(z)\\ \quad \\ log\left(\cfrac{x^3}{y}\right) + log(z)\implies log\left(\cfrac{x^3}{y}\times z\right) \implies log\left(\cfrac{x^3z}{y}\right) \)
yes
Thank you
yw
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