The expansion of the logarithm log3(h/9) can be written as:
log3(h) - log3(9)
Since 9 is equal to 3^2, we can simplify it further:
log3(h) - log3(3^2)
Using the property log(a^m) = m*log(a), we can rewrite it as:
log3(h) - 2log3(3)
Since log3(3) is equal to 1, we have:
log3(h) - 2
So, the correct response is log3(h) - 2.
Expand the logarithm log3(h/9) .(1 point) Responses log3h−2 logarithm subscript 3 baseline h minus 2 log3(h−3) logarithm subscript 3 baseline left parenthesis h minus 3 right parenthesis (h−2) left parenthesis h minus 2 right parenthesis log3h2
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