Splash Screen.

Slides:



Advertisements
Similar presentations
Splash Screen.
Advertisements

Splash Screen. Lesson Menu Five-Minute Check (over Lesson 2–2) CCSS Then/Now New Vocabulary Example 1:Constant Rate of Change Example 2:Real-World Example:
Splash Screen. Lesson Menu Five-Minute Check (over Lesson 3–3) CCSS Then/Now New Vocabulary Key Concept: Nonvertical Line Equations Example 1:Slope and.
Splash Screen. Lesson Menu Five-Minute Check (over Lesson 2–3) CCSS Then/Now New Vocabulary Key Concept:Slope-Intercept Form Example 1:Write an Equation.
3.3 Rate of Change and Slope
Splash Screen. Lesson Menu Five-Minute Check (over Lesson 2–4) CCSS Then/Now New Vocabulary Key Concept: Scatter Plots Example 1:Real-World Example: Use.
Splash Screen. Lesson Menu Five-Minute Check (over Lesson 6–1) CCSS Then/Now New Vocabulary Key Concept: Inverse Relations Example 1:Find an Inverse Relation.
Section 2.3 Notes: Rate of Change and Slope. Rate of change is a ratio that compares how much one quantity changes, on average, relative to the change.
Splash Screen. Lesson Menu Five-Minute Check (over Lesson 2–2) CCSS Then/Now New Vocabulary Example 1:Constant Rate of Change Example 2:Real-World Example:
Over Lesson 2–2 5-Minute Check 4 BELLRINGER: Time Limit – 5 MIN The initial fee to join a gym is $200. It costs $55 per month to have a membership. Write.
Splash Screen. Lesson Menu Five-Minute Check (over Lesson 3–2) CCSS Then/Now New Vocabulary Key Concept: Rate of Change Example 1: Real-World Example:
Splash Screen. Lesson Menu Five-Minute Check (over Lesson 2–2) Then/Now New Vocabulary Example 1:Constant Rate of Change Example 2:Real-World Example:
Lesson Menu Five-Minute Check (over Lesson 2–4) CCSS Then/Now New Vocabulary Key Concept: Scatter Plots Example 1:Real-World Example: Use a Scatter Plot.
Splash Screen. Lesson Menu Five-Minute Check (over Lesson 3–2) CCSS Then/Now New Vocabulary Key Concept: Rate of Change Example 1: Real-World Example:
Over Lesson 3–2 5-Minute Check 5 A.264 B.222 C.153 D.134 The equation P = 3000 – 22.5n represents the amount of profit P a catering company earns depending.
CCSS Content Standards F.IF.4 For a function that models a relationship between two quantities, interpret key features of graphs and tables in terms of.
Splash Screen. Over Lesson 3–2 5-Minute Check 1 A.24 B.34 C.146 D.156 In the figure, m ∠ 4 = 146. Find the measure of ∠ 2.
Splash Screen. Lesson Menu Five-Minute Check (over Lesson 3–2) CCSS Then/Now New Vocabulary Key Concept:Slope of a Line Example 1:Find the Slope of a.
Splash Screen. Lesson Menu Five-Minute Check (over Lesson 2–3) CCSS Then/Now New Vocabulary Key Concept:Slope-Intercept Form Example 1:Write an Equation.
Splash Screen. Lesson Menu Five-Minute Check (over Lesson 2–4) CCSS Then/Now New Vocabulary Key Concept: Scatter Plots Example 1:Real-World Example: Use.
Splash Screen.
Splash Screen.
In the figure, m4 = 146. Find the measure of 2.
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Five-Minute Check (over Lesson 2–3) Mathematical Practices Then/Now
Splash Screen.
Five-Minute Check (over Lesson 1–3) Mathematical Practices Then/Now
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Five-Minute Check (over Lesson 3–2) Mathematical Practices Then/Now
Five-Minute Check (over Lesson 1–2) Mathematical Practices Then/Now
Splash Screen.
Splash Screen.
Splash Screen.
ANALYZING functions Unit 1 Day
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Coordinate Algebra Unit 3
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Key Concept 1.
Splash Screen.
Splash Screen.
During the winter, a horse requires about 36 liters of water per day and a sheep requires about 3.6 liters per day. A farmer is able to supply his horses.
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Splash Screen.
Five-Minute Check (over Lesson 2–1) Mathematical Practices Then/Now
Splash Screen.
Presentation transcript:

Splash Screen

Mathematical Practices Content Standards F.IF.4 For a function that models a relationship between two quantities, interpret key features of graphs and tables in terms of the quantities, and sketch graphs showing key features given a verbal description of the relationship. F.IF.6 Calculate and interpret the average rate of change of a function (presented symbolically or as a table) over a specified interval. Estimate the rate of change from a graph. Mathematical Practices 8 Look for and express regularity in repeated reasoning. CCSS

You graphed linear relations. Find rate of change. Determine the slope of a line. Then/Now

rate of change slope Vocabulary

Constant Rate of Change COLLEGE ADMISSIONS In 2004, 56,878 students applied to UCLA. In 2006, 60,291 students applied. Find the rate of change in the number of students applying for admission from 2004 to 2006. Example 1

Constant Rate of Change Answer: The rate of change is 1706.5. This means that the number of students applying for admission increased by 1706.5 each year. Example 1

Find the rate of change for the data in the table. A. 2 ft/min B. 3 ft/min C. 4 ft/min D. 6 ft/min Example 1

Average Rate of Change BUSINESS Refer to the graph below, which shows data on the fastest-growing restaurant chain in the U.S. during the time period of the graph. Find the rate of change of the number of stores from 2001 to 2006. Example 2

Average Rate of Change Answer: Between 2000 and 2006, the number of stores in the U.S. increased at an average rate of 5.4(1000) or 5400 stores per year. Example 2

A. increase of 3.25 million per year COMPUTERS Refer to the graph. Find the average rate of change of the percent of households with computers in the United States from 2000 to 2004. A. increase of 3.25 million per year B. increase of 6.5 million per year C. increase of 3.25% per year D. increase of 13% per year Example 2

Concept

Find the slope of the line that passes through (–1, 4) and (1, –2). Find Slope Using Coordinates Find the slope of the line that passes through (–1, 4) and (1, –2). Slope Formula (x1, y1) = (–1, 4), (x2, y2) = (1, –2) Simplify. Answer: –3 Example 3

Find the slope of the line that passes through (9, –3) and (2, 7). B. C. D. Example 3

Find the slope of the line shown at the right. Find Slope Using a Graph Find the slope of the line shown at the right. Slope Formula (x1, y1) = (–1, 0), (x2, y2) = (1, 1) Simplify. Answer: Example 4

Find the slope of the line. A. B. C. D. Example 4

End of the Lesson