Use Transformations to Graph the Function $f(x)=4^{(x-1)}$ A) Domain of F $( - \infty , \infty )$

question 294

Multiple Choice

Use transformations to graph the function. Determine the domain, range, and horizontal asymptote of the function.
- $f(x) =4^{(x-1) }$

• A) domain of f: \(( - \infty , \infty )\); range of \(\mathrm { f } : ( 0 , \infty )\) horizontal asymptote: \(y = 0\)
• B) domain of \(f : ( - \infty , \infty )\); range of \(f : ( 0 , \infty )\) ) horizontal asymptote: \(y = 0\)
• C) domain of \(\mathrm { f } : ( - \infty , \infty )\); range of \(\mathrm { f } : ( - \infty , 0 )\) horizontal asymptote: \(y = 0\)
• D) domain of \(f : ( - \infty , \infty )\); range of \(f : ( - \infty , 0 )\) horizontal asymptote: \(y = 0\)

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The act of giving someone a job; it involves agreeing to employ an individual under specified terms.

Marginal Product

The rise in production resulting from one more unit of input, while keeping all other inputs unchanged.

Units of Output

The quantity of goods or services produced by a business, factory, or individual within a certain timeframe.

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