If log (5x+20)=3, what is the value of x?
\(\normalsize\color{blue}{ \log(5x+20)=3 }\) \(\normalsize\color{blue}{ \log(5x+20)=3 \times \log 10 }\) \(\normalsize\color{blue}{ \log(5x+20)= \log 10^3 }\) \(\normalsize\color{blue}{ \log(5x+20)= \log 1000 }\)
can you finish it ?
no im kinda confused I thought when you had addition it turns into a product
I am just giving you the fastest approach...
so what do I do after?
If \(\normalsize\color{blue}{ \log a= \log b }\) then \(\normalsize\color{blue}{ a= b }\)
doesn't make any sense a)-19/5 b)-17/5 c)196 d)204
@SolomonZelman
this what doesn't make sense, how can you ask questions about factoring (algebra 1) and about logarithms (trigonometry) at the same time ?
ib mathematics
x=196 (:
thankyou
\[\log (5x+20)=3,\] means \[5x+20=10^3\]
they say the same thing exactly that you can solve for \(x\) without much trouble
I forgot to use just that relation -:(
\[5x+20=1000\\ 5x=980\\ x=196\]
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