Matching a Logarithmic Function with Its Graph In Exercises 37-40, use the graph of g(x) = logx to match the given function with its graph. Then describe the relationship between the graphs of f and g. (The graphs are labeled (a), (b), (e), and (d).) (b) (e) (d) 2 37. f() - log, x+ 2 39. fa) - log,(1 - x) 38. f(x) - log, (r - 1) 40. fle) - - log,x
Matching a Logarithmic Function with Its Graph In Exercises 37-40, use the graph of g(x) = logx to match the given function with its graph. Then describe the relationship between the graphs of f and g. (The graphs are labeled (a), (b), (e), and (d).) (b) (e) (d) 2 37. f() - log, x+ 2 39. fa) - log,(1 - x) 38. f(x) - log, (r - 1) 40. fle) - - log,x
Matching a Logarithmic Function with Its Graph In Exercises 37-40, use the graph of g(x) = logx to match the given function with its graph. Then describe the relationship between the graphs of f and g. (The graphs are labeled (a), (b), (e), and (d).) (b) (e) (d) 2 37. f() - log, x+ 2 39. fa) - log,(1 - x) 38. f(x) - log, (r - 1) 40. fle) - - log,x
Matching a Logarithmic Function with Its Graph In Exercises 37–40, use the graph of g(x) = log3 x to match the given function with its graph. Then describe the relationship between the graphs of f and g. [The graphs are labeled (a), (b), (c), and (d).]
Expression, rule, or law that gives the relationship between an independent variable and dependent variable. Some important types of functions are injective function, surjective function, polynomial function, and inverse function.
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