¿Cómo se define el factor de crecimiento en una función exponencial?

Defina como vizinhranca os confunt \( ] 2,32 ; 2,48[ \) \( \{x \in \mathbb{R}:|x+3|<0,001\} \)

The function \( f(x)=x^{3}-5 \) is one-to-one. (a) Find the inverse of \( f \) and check the answer. (b) Find the domain and the range of \( f \) and \( { }^{-1} \) (c) Graph \( f, f^{-1} \), and \( y=x \) on the same coordinate axes. (a) \( f^{-1}(x)=\sqrt[3]{x+5} \) (Simplify your answer. Use integers or fractions for any numbers in the expression.) (b) Find the domain of \( f \). Select the correct choice below and, if necessary, fill in the answer box to o B. The domain is \( \{x \mid x \neq \square \). C. The domain is \( \{x \mid x \leq\} \). D. The domain is the set of all real numbers. ( \( 4 x \mid x \geq\} \).

Use transformations to graph the function. Determine the domain, range, horizontal asymptote, and \( y \)-intercept of the function. \( f(x)=3+5^{x-1} \) Use the graphing tool to graph the function. (For any answer boxes shown with the grapher, type an exact answer.) What is the domain of \( f(x)=3+5^{x-1} \) ? ( \( -\infty, \infty \) ) (Type your answer in interval notation.) What is the range of \( f(x)=3+5^{x-1} ? \) \( \square \) (Type your answer in interval notation.)

Jse transformations to graph the function. Determine the domain, range, horizontal asymptote, and \( y \)-intercept of the function. \( (x)=3+5^{x-1} \) Use the graphing tool to graph the function. What is the domain of \( f(x)=3+5^{x-1} \) ? (Type your answer in interval notation.)

Sketch the graph of a polynomial function with roots at \( 2 \) (multiplicity 1), \( -3 \) (multiplicity 2), and \( 4 \) (multiplicity 3). Describe how each root affects the shape of the graph.