GAME RULES GAME RULES Choose teams Each team chooses one case. Write these numbers on the board so that you do not select these cases to be opened during.

Slides:



Advertisements
Similar presentations
Substitute 3 for x and 4 for y. Simplify. Write original equation. Check whether each ordered pair is a solution of the equation. SOLUTION Which ordered.
Advertisements

Graphs of Exponential and Logarithmic Functions
Inverse Functions Section 1.8.
Begin Game. $ 100 $ 200 $ 300 $ 400 $ 500 PolynomialsRational Functions Exponential Functions Log Functions Anything Goes $ 100 $ 200 $ 300 $ 400 $ 500.
2 Graphs and Functions Sections 2.2–2.3 © 2008 Pearson Addison-Wesley.
Graph a rational function of the form y =
Copyright 2014 Scott Storla Average Rate of Change Some Vocabulary.
Writing Function Rules
Jeopardy Final Jeopardy Graphing Functions Domain and Range Rate of
3.6 Graph Rational Functions Part II. Remember Rational functions have asymptotes To find the vertical asymptote, set the denominator = 0 and solve for.
How does one Graph an Exponential Equation?
SOLUTION RUNNING The distance d (in miles) that a runner travels is given by the function d = 6t where t is the time (in hours) spent running. The runner.
EXAMPLE 1 Classify direct and inverse variation
Functions SECTION 8.1. Notes: Relations and Functions  The ________________ is a value that does not depend upon another variable.  The _________________.
Section 6.3 – Exponential Functions Laws of Exponents If s, t, a, and b are real numbers where a > 0 and b > 0, then: Definition: “a” is a positive real.
TH EDITION LIAL HORNSBY SCHNEIDER COLLEGE ALGEBRA.
Copyright © 2013, 2009, 2005 Pearson Education, Inc. 1 2 Graphs and Functions Copyright © 2013, 2009, 2005 Pearson Education, Inc.
Chapter 2.2 Functions. Relations and Functions Recall from Section 2.1 how we described one quantity in terms of another. The letter grade you receive.
Rational Functions - Rational functions are quotients of polynomial functions: where P(x) and Q(x) are polynomial functions and Q(x)  0. -The domain of.
Warm Up Find the x- and y-intercepts of 2x – 5y = 20.
EXAMPLE 1 Use a formula High-speed Train The Acela train travels between Boston and Washington, a distance of 457 miles. The trip takes 6.5 hours. What.
Definition: A rational function is a function that can be written where p(x) and q(x) are polynomials. 8) Graph Steps to graphing a rational function.
Rational Functions and Their Graphs. Example Find the Domain of this Function. Solution: The domain of this function is the set of all real numbers not.
What is the symmetry? f(x)= x 3 –x.
2.6 Rational Functions and Asymptotes. Rational Function Rational function can be written in the form where N(x) and D(x) are polynomials and D(x) is.
Copyright © Cengage Learning. All rights reserved. 7 Rational Functions.
11/23/20151 Graphs 11/23/20152 Today I want you to help me make a graph. I want to make a graph that shows the change in temperature throughout the day.
$1 Million $500,000 $250,000 $125,000 $64,000 $32,000 $16,000 $8,000 $4,000 $2,000 $1,000 $500 $300 $200 $100 Welcome.
Vertical and Horizontal Shifts of Graphs.  Identify the basic function with a graph as below:
1 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt 10 pt 15 pt 20 pt 25 pt 5 pt FunctionsSlopeGraphs.
Homework Questions. Graphing: Secant and Cosecant Section 4.5.
RATE OF CHANGE AND DIRECT VARIATION
Functions!. Vocab Function Domain Range Relation.
GAME RULES GAME RULES Choose teams Each team chooses one case. Write these numbers on the board so that you do not select these cases to be opened during.
Warm-Up 1. Write the following in Slope-Intercept From: 2. Given the following table, write the exponential model: X01234 Y
Warm-Up 4 minutes Solve each equation. 1) x + 5 = 02) 5x = 03) 5x + 2 = 0 4) x 2 - 5x = 05) x 2 – 5x – 14 = 06) x 3 + 3x 2 – 54x = 0.
Math 71B 9.3 – Logarithmic Functions 1. One-to-one functions have inverses. Let’s define the inverse of the exponential function. 2.
12-2 Rational Functions Warm Up Lesson Presentation Lesson Quiz
Warm Up Finish your matching activity from yesterday and get a HW sheet from the front.Finish your matching activity from yesterday and get a HW sheet.
Graphing Inverse Variations. A relationship that can be written in the form y = k/x, where k is a nonzero constant and x ≠ 0, is an inverse variation.
GRAPHING RATIONAL FUNCTIONS. Warm Up 1) The volume V of gas varies inversely as the pressure P on it. If the volume is 240 under pressure of 30. Write.
Unit 2 Linear Functions Review – worth 20 points How do you represent and interprect real world situations using linear functions?
$100 $400 $300$200$400 $200$100$100$400 $200$200$500 $500$300 $200$500 $100$300$100$300 $500$300$400$400$500.
8.3 Graphing Reciprocal Functions. \\\\ Domain is limited to values for which the function is defined.
Math 1314 College Algebra Final Review Solutions.
Graph a rational function of the form y =
Splash Screen.
Copyright © 2014, 2010, 2007 Pearson Education, Inc.
Graphing Rational Functions Day 2
Let’s Get Ready To Play Some Let’s Get Ready To Play Some . . .
Click the mouse button or press the Space Bar to display the answers.
Increasing Decreasing Constant Functions.
Opening Routine.
Warm-up 1.7 Evaluate the equation y = 2x + 7 for: X = -2 X = 5 X = ½
Characteristics of Functions
Distinguish between independent and dependent variables.
Graphing Rational Functions
(7.4A) The graph below shows the relationship between the number of dollars a worker earns and the number of hours worked. What is the constant rate.
Rational Functions and Asymptotes
A. 4 positive zeros; 1 negative zero
Splash Screen.
Transformation rules.
Unit 3 Practice Test.
Unit 1 Day 8 Inverse Functions
Constant Rate of Change
Graphing Logarithmic functions
Graphing Inverse Variations
Distinguish between independent and dependent variables.
Splash Screen.
Graphs 10/25/2019.
Presentation transcript:

GAME RULES GAME RULES Choose teams Each team chooses one case. Write these numbers on the board so that you do not select these cases to be opened during the game. Call on a team to choose a case to open. Click on the case to reveal a question. Give 3 minutes or less for the teams to answer the question. Whichever teams answer correctly, their points are the dollar amount revealed. If teams are incorrect they get no points. Make sure an add all team points after each question for totals. 5 minutes at the end of class, offer any amount, make sure it is more than the amount that a team has to all groups. Teams can either take the deal or keep their case. Once all teams have decided and let you know, open all teams cases to reveal who has the best deal. The team with the BEST deal, is the winner! *NOTE: Swap the $1,000,000 case after each class with another case.

$1 $5 $10 $25 $50 $75 $100 $200 $300 $400 $500 $750 $1,000 $5,000 $10,000 $25,000 $50,000 $75,000 $100,000 $200,000 $300,000 $400,000 $500,000 $ 750,000 $ 1,000,000

Question A certain project can be completed by 5 workers in 24 days. In order to finish the project sooner, the company plans to hire additional workers. How many workers are needed to finish the project in 15 days? 8

$5,000

Question The graph shows water temperatures for part of the Pacific Ocean. Determine the depth when the temperature is 3 degrees Celsius. 1480

$ 5

Question Tim can afford to spend a total of $60 on presents. The average cost per present, c, in dollars varies inversely with the number of presents, p, Tim can afford. Write an equation that represents this relationship. cp=60

$100,000

Question The new graph is shifted to the right 3 units and up 5 units

$500,000

Question

$ 1,000,000

Question Vertical asymptote x=-10 Horizontal asymptote remains y=0

$1

Question Identify the domain and range of the function in set notation

$ 750

Question What is the vertical asymptote? x = -1

$ 100

Question Identify the vertical and horizontal asymptotes of the function x = 1 y = 3

$ 75,000

Question

$ 400,000

Question Write an equation of a function with a vertical asymptote at x = 0 and a horizontal asymptote at y = -3

$ 25

Question

$ 25,000

Question

$ 1,000

Question

$ 300

Question Domain: all real numbers except 2 Range: all real numbers except 4 What are the domain and range of this function?

$ 10

Question Horizontal asymptote: y = 4 Vertical asymptote: x = 2 What are the asymptotes of the function graphed below:

$ 50,000

Question Horizontal asymptote: y = 0 Vertical asymptotes: x = -3 and x = 2

$ 500

Question

$ 750,000

Question y = 2

$ 200

The amount of time it takes to make pizzas varies inversely with the number of people who are making the pizzas. If the number of pizzas is divided between 5 people, it will take 2.5 hours. Write an equation to represent the number of pizzas, p, and the time, t, it takes to make pizzas. Question pt=12.5

$ 75

Question What is the range (interval notation) of the function graphed below: F

$ 200,000

Question x-int: (-8,0) y-int: (0,-2)

$ 10,000

Question x=4 y=1

$ 50

Question y=-2 The graph below shows the relationship between the distance in miles a delivery truck traveled and the number of hours each delivery took. Which best describes the relationship shown on the graph? A Negative trend B Positive trend C Constant trend DNo trend The graph below shows the relationship between the distance in miles a delivery truck traveled and the number of hours each delivery took. Which best describes the relationship shown on the graph? A Negative trend B Positive trend C Constant trend DNo trend

$ 300,000

Question

$ 400