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how to solve log 5+log x=log 10
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Use: \[\log(a) + \log(b) = \log(ab)\]
I guess this is the log to base ten, often written as lg, so isolate the x and then 10^
so log 10 will each equal log(5x)
So: \[\log(5x) = \log(10) \implies 5x = 10 \implies \color{green}{x = 2}\]
gracias ustedes
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Now you can cancel log on both the sides or you can say taking Anti Log both the sides we get: 5x = 10 Now solve for x here..
thank you i understand now
gracias ustedes What does that mean?? Thank you???
it means thank y'all
Oh I see.. Welcome dear..
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By the way which language is this??
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