![\bf 3(1.05)^x+1=6\implies 3(1.05)^x=5\implies (1.05)^x=\cfrac{5}{3}\\\\ -----------------------------\\\\ log_{{ a}}\left( x^{{ b}} \right)\implies {{ b}}\cdot log_{{ a}}(x)\qquad thus\\\\ -----------------------------\\\\ log\left[ (1.05)^x \right]=log\left( \cfrac{5}{3} \right)\implies xlog\left[ (1.05) \right]=log\left( \cfrac{5}{3} \right) \\\\\\ x=\cfrac{log\left( \frac{5}{3} \right)}{log(1.05)}](/tpl/images/0309/5590/10396.png)
Solve the exponential equation. (logs)
3(1.05)^x+1=6...
Mathematics, 11.10.2019 06:50 WindelCaceus123
Solve the exponential equation. (logs)
3(1.05)^x+1=6
Answers: 1
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