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Evaluate the function at the given values for x: f(x) = log2 x + 1 Write your answer in ordered pair form in the blank. Ex: (1/4, ), (1, ), (4, )
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\[f(x)=\log_2(x)+1\] yes?
yes
\[f(1)=\log_2(1)+1=0+1=2\]
the reason \[\log_2(1)=0\] is because \[2^0=1\]
\[\log_2(4)+1=2+1=3\]
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and again \[\log_2(4)=2\] because \[2^2=4\]
finally \[\log_2(\frac{1}{4})+1=-2+1=-1\]
because \[2^{-2}=\frac{1}{2^2}=\frac{1}{4}\]
I'm sorry, I dont understand where the ordered pair is.
is it (1/4, -1)?
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