Question

The graph of g(x) shown below resembles the graph of f(x) = 2*, but it has

Answer 1

The graph which resembles the graph of f(x)=$2^{x}$ but is reflected over the x-axis is g(x)=$2^{x} +1$

Given Function f(x)=$2^{x}$.

We have to generate a function whose graph is similiar to the given function and is reflected over the x axis.

If we take first function g(x)=2x-1

put the value of x=-1 then the value of function g(x)=2*(-1)-1=-2-1=-3 means the value of y in this function will be negative means the graph will be under x-axis.

Taking second function g(x)=$2^{x} +1$

for all the negative values of x it posses a positive value of y so the graph will be over the x axis.

Taking third function g(x)=-$2^{x}$

In the above function for each value of x the function possess a negative value so the graph will be under x axis.

Taking fourth function g(x)=2x-1

For all values of x less than 1 the function becomes negative which takes graph below the x axis. First graph is for $2^{x}$ and the second is for $2^{x} +1$

Hence the graph similar to $2^{x}$ and reflected over x axis is g(x)=$2^{x} +1$.

Learn more about graphs here brainly.com/question/4025726

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