In the problems below, f(x) = log2x and g(x) = log10x. how are the graphs of f and g similar? check all that apply.

Since you didn't give any choices, I can only give you some guidance on your answers.

First, the domain of both graphs is (0, positive infinity)
Second, the range of both graphs is all real numbers.
Third, neither graph has a y-intercept.
Finally, the graph of y = log10x is just shifted up from the graph of y = log2x.

6(2x + 5y)6 (2x) = 12x6 (5y) = 30y12x + 30y