Composition and Inverse The assignment paper for this week is to define the following functions of Elementary and Intermediate Algebra: Problem number 1) fx=2x+5‚ Problem number 2) gx=x2- 3‚ and Problem number 3) hx= 7-x3. Compute (f – h)(4). Evaluate the following two compositions: and . Transform the g(x) function so that the graph is moved 6 units to the right and 7 units down. Find the inverse functions and . 1. Write a two to three page paper that is formatted in APA style and
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1) 5/5 Classify as a polynomial‚ a power function‚ or a rational function. y = x/(x+1)^2 (5pts) Polynomial Power Function Rational Function Collapse 2) 5/5 Sketch a graph of the function. Find the x and y intercepts. f(x) = -x^3 + 1 (5pts) x-intercepts (-1‚ 0) (1‚ 0) y-intercept (0‚ 1) x-intercept (1‚ 0) y-intercept (0‚ 1) x-intercepts (-1‚ 0) (1‚ 0) y-intercept (0‚ -1) x-intercept (-1‚ 0) y-intercept (0‚ -1) Collapse 3) 5/5
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Workshop Session 3: 11:45am- 12:30pm Concurrent Session: 12:30pm - 1:30pm Lunch: 1:30pm-2:30pm Workshop Session 4: 2:30pm- 3:30pm Breakout Session: 2:30pm- 3:30pm Break: 3:30pm- 3:45pm Presentation: 3:45pm- 5:30pm Gala Dinner: 6:30pm - 10:00pm Function Sheet
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This week we have been assigned three functions which we must evaluate. These are the functions which we have to evaluate this week. fx=2x+3 gx=x2-3 hx=7-x3 We have been asked to compute(f-h)(4). So we can evaluate each separately and then subtract. f-h4=f4-h(4) f4=24+3 =8+3=11 f4=11 h4=7-43 =33=1 h4=1 This is our final answer. f-h4=11-1=10 Next we are to compare two pairs of the functions into each other. First we will work out
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2 Composition and Inverse Functions give us an opportunity for using expressions with different values. The values can help business owners‚ (small or large)‚ data collectors and analysts‚ and even the consumer compare rates and data. Functions also extend independent (x) and dependent (y) variables by graphing in the coordinate plane and creating a visual demonstration of the relationship. The functions I will be using in the required problems are
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Functions 1 Functions A function f from a set A to a set B is an assignment of exactly one element of B to each element of A. We write f(a) = b if b is the unique element of B assigned by the function f to the element a of A. If f is a function from A to B‚ we write f: AB (note: Here‚ ““ has nothing to do with if… then) 2 Functions If f(A)=B‚ we say that A is the domain of f If f(a) = b‚ we say that b is the image of a. The range of f(A)=B is the set of all images of elements of A. We say that
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Graded Assignment Checkup: Graphs of Logarithmic Functions Answer the following questions using what you’ve learned from this unit. Write your responses in the space provided‚ and turn the assignment in to your instructor. 1. What is equivalent to? How do you know? 6xlog(b)B 2. What is equivalent to? How do you know? 4.3 3. What is equivalent to? How do you know? 400 4. Use what you know about horizontal and vertical shifts of functions to sketch a graph of . 5. What is the domain
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Excel Homework Assignment 2 Due Date/Time: All Files completed for this assignment must be submitted to Blackboard before class begins on the due date. NOTE: Each file should be saved with your first initial last name followed by the filename instructed by the author. For example‚ for Problem 1 below‚ the file should be saved as: pgabriel Iowa Election Results Assignment 2 problems are taken from your text in Tutorials 2 and 3 * Tutorial 2 – Case Problem 3 – Iowa Election Results
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