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Compare the graphs below of the logarithmic functions. Write the equation to represent g(x). a graph of f of x equals log x and a graph of a similar log function, g of x, that is the same as f of x and shifted up 4 units g(x) = log(x) − 4 g(x) = log(x) + 4 g(x) = log(x + 4) g(x) = log(x − 4)
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its either D or A i believe
i like explantions
The answer would be, B, g(x) = log(x) + 4 Reasoning: \[g(x)=f(x)+4\] So if we put 1 into where x is then we would get \[f(1)=\log(1)=0\] \[g(1)=\log(1)+4=4\] So this means it is B, g(x) = log(x) + 4
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