Solve for $\boldsymbol{x}$. \

$$e^x=6$$

determine whether the statement is true or false given that f(x) = ln x. Justify your answer. If

$$f(u) = 2f(v)$$

,then

$$v= u^2$$

solve for x. ln x = 4, e^x = 3

In this exercise, sketch the graph of the equation.

$$y=\dfrac{4}{1-3 x}$$

determine whether the statement is true or false given that f(x) = ln x. Justify your answer.

$$√f(x) = 1/2 f(x).$$

Identify the conic and sketch its graph.

$$\frac{(x-1)^2}{25}+\frac{(y-4)^2}{49}=1$$

In Exercise, graph the exponential function.

$$f(x)=-3^x+4$$

In this exercise, sketch the graph of the equation.

$$-x^2-8 y=0$$

Solve for $\boldsymbol{x}$.
$5^x=\dfrac{1}{25}$

In Exercise, graph the exponential function.

$f(x)=3^x-4$

Solve the logarithmic equation algebraically. Approximate the result to three decimal places. $2 \ln x=7$

determine whether the statement is true or false given that f(x) = ln x. Justify your answer.

$$f(x - 2) = f(x) - f(2), x>2$$

In this exercise, sketch the graph of the equation.

$3 x^2-4 y=0$

solve for x. 6^x = 1/216