Mathematics, 15.01.2020 03:31 mangowammy
Condensing logarithmic expression in exercise, use the properties of logarithms to rewrite the expression as the logarithm of a single quantity. see example 4.
1/3[2 in(x + 3) + in x - in(x^2 - 1)]
Answers: 3
![[\frac{ln x(x + 3)^2}{x^2 - 1}]^\frac{1}{3}](/tpl/images/0455/4104/ffac8.png)
![\frac{1}{3} [2 ln(x + 3) + ln x - ln(x^2 - 1)]](/tpl/images/0455/4104/903f5.png)
![\frac{1}{3} [ln(x + 3)^2 + ln x - ln(x^2 - 1)]](/tpl/images/0455/4104/6f619.png)
![\frac{1}{3} [ln x(x + 3)^2- ln(x^2 - 1)]](/tpl/images/0455/4104/bdedd.png)
![\frac{1}{3} [\frac{ln x(x + 3)^2}{x^2 - 1}]](/tpl/images/0455/4104/7df6a.png)
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Condensing logarithmic expression in exercise, use the properties of logarithms to rewrite the expre...
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