Graphing Piecewise Functions Worksheet


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SOLUTION a. The vertex of the path of the reference beam is (5, 8). So, the function has the form g(x) a x 5 8. Substitute the coordinates of the point (0, 0) into = ∣ − ∣ + the equation and solve for a. g(x) a x 5 8 = ∣ − ∣ + Vertex form of the function 0 a 0 5 8 = ∣ − ∣ + Substitute 0 for and 0 for ( ). x g x 1.6 a


Piecewise Functions Worksheet worksheet

Introduction to Piecewise Functions. Piecewise functions (or piece-wise functions) are just what they are named: pieces of different functions (sub-functions) all on one graph.The easiest way to think of them is if you drew more than one function on a graph, and you just erased parts of the functions where they aren't supposed to be (along the $ x$'s).


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Piecewise Functions MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. Find the requested value. 1) f(-3) for f(x) = 3x, if x ≤ -1 - 2, if x > -1 -5 B) 1 3x + 6, if x ≤ 0 2) f(7) for f(x) = 6 - 6x, if 0 < x < 6 x, if x ≥ 6 27 B) 6 C) 9 D) -9 2) C) 7 D) -36 6x + 1, if x < 1


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Built of pieces of different functions put together, the piecewise functions describe situations in which the function rule changes based on the input value. The formula to find the output changes as the input value reaches a mark. The functions here are represented in interval notation.


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Piecewise Functions A Function Can be in Pieces We can create functions that behave differently based on the input (x) value. A function made up of 3 pieces Example: Imagine a function when x is less than 2, it gives x2, when x is exactly 2 it gives 6 when x is more than 2 and less than or equal to 6 it gives the line 10−x It looks like this:


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Definition of the derivative. Instantaneous rates of change. Power rule for differentiation. Motion along a line. Approximating area under a curve. Area under a curve by limit of sums. Indefinite integrals. Free Precalculus worksheets created with Infinite Precalculus. Printable in convenient PDF format.


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Piecewise Functions Worksheet Resources Academic Maths Calculus Functions Piecewise Functions Worksheet Chapters Graph the Following Piecewise Functions: Exercise 1 Exercise 2 Exercise 3 Exercise 4 Exercise 5 Exercise 6 Exercise 7 Exercise 8 Exercise 9 Solution of exercise 1 Solution of exercise 2 Solution of exercise 3 Solution of exercise 4


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Worksheet: Piecewise Functions 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.


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Worksheet by Kuta Software LLC Algebra 1B 8.13 Piecewise Functions Name_____ ID: 1 Date_____ Period____ ©o r2[0y2R3u QKVuGtVaY ASVo[fbtyweaorrey PLALDCa.l a WA^lTlB grVi_gph\tTsP gr]eVs^eBrvvxeKdS.-1- Sketch the graph of each function. 1) f. 8.13 Piecewise Functions


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Worksheet Piecewise Functions Math 2 Piecewise Functions Worksheet #2 Part I. Name: ____ Graph each of the following piecewise functions. Identify any points of discontinuity. 1. f x x 2. x 5 if x 2 -4 if x 2 f 2 x 1 if x 1 2 x 3 if x 1 3. f x 2x 4 if x


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2.1 Graphing Linear Piecewise Functions Date: _____ I. Carefully graph each of the following. 1. 2 1 2 12 xx fx xx ­ ® ¯ t 2. 1 22. Worksheet Piecewise Functions Author: Shai McGowan Created Date: 10/2/2019 11:43:43 AM.


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Evaluating Piecewise Functions A) Evaluate each function. - - 4 , ≤ 5 ES1 " , -15 ≤ ≤ 0 ( ) = " - 7 , 5 < ≤ 10 2) ( ) = - 5 , 0 < ≤ 15 (-2) = ii) (7) = - 1 6 , ≠ 0 3) ( ) = 3 , = 0 i) (3) = ii) (0) = + 2 , ≤ -7 B) If ( ) = 8 , -7 < ≤ 12 7 (6) 1) 4 (-9) = 3) -9 (-7) + (0) = ( + 4)" , -20 ≤ ≤ 0


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Worksheet: Piecewise Functions Key . Evaluate the function for the given value of x. Match the piecewise function with its graph. Graph the function.


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TRY IT! ( 23 SUMMARY: Now, summarize your notes here! + 0 = = = = ( ) = 5,2 − 4, 2 3.3 Piecewise Functions PRACTICE e. e. . . GRAPH ( ) b. y-intercept ( = c. when x = d. x-intercept(s) = ALGEBRA SKILLZ! SIMPLIFY Simplify the radical. SOLVE Solve for x. 15 = 5 + 4 2 FACTOR 1. Use APPLICATION


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3) If the order is reversed when composing two functions, can the result ever be the same as the answer in the original order of the composition? If yes, give an example. If no, explain why not. 4) How do you find the domain for the composition of two functions, \(f{\circ}g\)? 5) How do you graph a piecewise function? Answers 1-5: 1.


50 Piecewise Functions Worksheet With Answers

10) Write a rule for the function shown. f (x) x x , x x , x . Create your own worksheets like this one with Infinite Precalculus. Free trial available at KutaSoftware.com.