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Write the expression as a single logarithm. http://awesomescreenshot.com/0252c3kl10
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3
How'd you get that?
It is the first option the correct one, because you can use the property \[n\log_b g=\log_b(g^n)\] So, \[3\log_bq+6\log_bv=\log_b(q^3)+\log_b(v^6)\] And using, \[\log_b(a)+\log_b(c)=\log_b(a+c)\] You have, \[3\log_bq+6\log_bv=\log_b(q^3)+\log_b(v^6)=\log_b(q^3\cdot v^6)\]
Sorry, the second property I use should be, \[\log_b(a)+\log_b(c)=\log_b(a\cdot c)\] but the result is well written.
Thank you... much appreciated ^-^
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