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Step 1. Identify the piece that describes the function at . In this case, falls within the interval, therefore use to evaluate. Step 2. The function is equal to at . Step 3. Evaluate the function at . Step 4. Multiply by .
3.3 Piecewise Functions . 1. Use the piecewise function to evaluate the following. 𝑓(𝑥) = 3 𝑥−2, 𝑥< −3 2𝑥. 2. −3𝑥, −3 < 𝑥≤6 8, 1 𝑥> 6. 2. Graph the following piecewise function. 𝑓(𝑥) = − 1 3 𝑥−2, 𝑥≤0 2 𝑥+ 1, 𝑥> 0
Piecewise Functions WS. Evaluate the function for the given value of x. Match the piecewise function with its graph. Carefully graph each of the following. Identify whether or not he graph is a function. Then, evaluate the graph at any specified domain value.
Algebra Name: Piecewise, Absolute Value, and Step Functions Review. Carefully graph each of the following. Then evaluate the function at the specific value. Write equations for the piecewise functions whose graphs are shown below. 8.
Free piecewise functions calculator - explore piecewise function domain, range, intercepts, extreme points and asymptotes step-by-step.
Objective 2.02 Use piece-wise defined functions to model and solve problems; justify results. a) Solve using tables, graphs and algebraic properties. b) Interpret the constants, coefficients, and bases in context of the problem. Interval Notation: Parenthesis, brackets or a combination of both.
A piecewise function is a function in which more than one formula is used to define the output over different pieces of the domain. We use piecewise functions to describe situations in which a rule or relationship changes as the input value crosses certain "boundaries."
