Seating Chart /New Students Second Semester Policies

Slides:



Advertisements
Similar presentations
New Mexico Standards: AFG.D.2, GT.B.4
Advertisements

7-1 Ratios and Proportions
EXAMPLE 5 Use unit analysis with operations a. You work 4 hours and earn $36. What is your earning rate? SOLUTION 36 dollars 4 hours = 9 dollars per hour.
Math: Lesson #1 Conversions & Pythagorean Theorem.
Quiz: After Review Lessons feet = ____________ inches 60 yards = ___________ feet 2 tons = ____________ pounds 1,200 cm = ____________ meters 7.
Welcome to Interactive Chalkboard Glencoe Geometry Interactive Chalkboard Copyright © by The McGraw-Hill Companies, Inc. Developed by FSCreations, Inc.,
Changes for 2 nd Semester: 1.Two separate interactive notebooks (Notes & Scholar Work) 2.No intervention/reteach week 3.Retakes will be taken after school.
2-6 Ratios and Proportions
Ratios and Proportions. Warm Up - Simplify Ratio – comparison of two numbers by division. Proportion – an equation stating that two ratios are equal.
9.4 – The Law of Cosines Essential Question: How and when do you use the Law of Cosines?
6.1 and 6.2 Proportions and Similar Polygons. Objectives WWWWrite ratios and use properties of proportions IIIIdentify similar polygons SSSSolve.
Ratio and Proportion Ratio - Given two numbers x and y, y  0, a ratio is the quotient x divided by y. A ratio can be written as x to y, x:y, or x/y. All.
Over Chapter 6 5-Minute Check 1 Complete the statement about parallelogram LMNO. Ch 9.1  OLM  ____ Find the measure of each interior angle. ON LO y =
2 pt 3 pt 4 pt 5pt 1 pt 2 pt 3 pt 4 pt 5 pt 1 pt 2pt 3 pt 4pt 5 pt 1pt 2pt 3 pt 4 pt 5 pt 1 pt 2 pt 3 pt 4pt 5 pt 1pt Proportions Similar Figures PercentsApplications.
Example 1 Write and Simplify Ratios SCHOOL The total number of students who participate in sports programs at Central High School is 520. The total number.
Bell Work Write the equivalent rate. 1. $ 12 $ ? miles ? miles
Chapter 7.1 and 7.7 Ratios and Proportions and Scale Models and Drawings.
Chapter 7 Vocab Review. 1. Write the generic formula (proportion) for geometric mean (x) of two positive numbers a & b.
Geometry The beginning is the most important part of the work. Plato
3.4a: Proportions p What is a ratio? A ratio is a comparison of two quantities The ratio of a to b can be expressed as: a : b or a/b a/b.
A ratio is a comparison of two quantities using division. The ratio of quantities a and b can be expressed as a to b, a : b, or, where b ≠ 0. Ratios are.
 Two figures are similar if…  1.) Their corresponding angles are congruent  2.) The corresponding sides are PROPORTIONAL!!! 5 in A B C D 4 in 10 in.
Grade 8 Pre-Algebra Rates, Ratios, and Proportions
Similar Figures and Indirect Measurement 2 3 = f 21 Review: Solve each Proportion, Round to the Nearest Tenth Where Necessary. You may use your calculators.
Unit 6 Review. Express as a percent % Express as a percent
Splash Screen. Lesson Menu Five-Minute Check (over Chapter 6) Then/Now New Vocabulary Example 1:Real-World Example: Write and Simplify Ratios Example.
Copyright © Ed2Net Learning, Inc. 1 Algebra I Rates, Ratios, and Proportions.
HONORS GEOMETRY 7.1. Ratios and Proportions. Schedule: Tuesday: Ratio and Proportions Wednesday: Similar Polygons Thursday + Friday: Similar Triangles.
Lesson 6-1 Proportions. Objectives Write ratios Use properties of proportions.
Ratios and Proportions Section 7.1 Objective  Use ratios and proportions.
Section 4-2: Proportions and Similar Figures SPI 12F: Select ratios and proportions to represent real-world problems Objective: use proportions to find.
Ratios and Proportions LESSON 7–1. Lesson Menu Five-Minute Check (over Chapter 6) TEKS Then/Now New Vocabulary Example 1:Real-World Example: Write and.
6.1 Ratios, Proportions and Geometric Mean. Objectives WWWWrite ratios UUUUse properties of proportions FFFFind the geometric mean between.
RATIOS and PROPORTIONS Objectives: Set up Proportions Solve Proportions.
Proportional Reasoning
Splash Screen.
2-6 Ratios and Proportions
Convert Unit Rates Lesson 1.3.
Applying Properties of Similar Triangles
A ratio compares two numbers by division
Using Unit Rates Conversions Solving Proportions Applying Similarity
Chapter 2: Graphing & Geometry
Ratios and Proportions
Chapter 7-1: Proportions
Splash Screen.
7-1 Ratios and Proportions
Section 7-1 Ratios and Proportions
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Splash Screen.
Ratios and Proportion    Write each fraction in simplest form.
Apply Properties of Real Numbers
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Warm-Up With your new neighbor, find:
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Jeopardy Customary Units Percent Problems Scale Factor Unit Rate
Ratios and Proportion    Write each fraction in simplest form.
Ratios and Proportions
You solved problems by writing and solving equations.
7.1 Notes Ratios and Proportions
That sounds pretty easy.
Warm-Up 1. Two similar figures have a scale factor of 2 : 5. If the larger figure has a perimeter of 40 ft, what is the perimeter of the smaller figure?
Proportions and Similar Polygons
Proportional Reasoning
Splash Screen.
Splash Screen.
Ratios and Proportions
Five-Minute Check (over Lesson 8–6) Mathematical Practices Then/Now
What is a “ratio”? How do you write a ratio?
Proportions and Ratios Real World Problems
Ratios On the Move Unit Rate Unit Price Proportions 1 pt 1 pt 1 pt
Presentation transcript:

Seating Chart /New Students Second Semester Policies Today’s Agenda WELCOME BACK! Seating Chart /New Students Goal Card Second Semester Policies 7.1 Notes

7.1 Notes Ratios and Proportions Today’s Objectives: 1. Students will be able to write ratios.   2. Students will be able to write and solve proportions.

Vocab   Ratio

Example 1 a) The number of students who participate in sports programs at Oswego East High School is 520. The total number of students in the school is 1850. Find the athlete-to-student ratio to the nearest tenth.   b) The country with the longest school year is China, with 251 days. Find the ratio of school days to total days in a year for China to the nearest tenth. (Use 365 as the number of days in a year.)

Vocab   Extended Ratios

Example 2 a) In ΔEFG, the ratio of the measures of the angles is 5:12:13. Find the measures of the angles. b) The ratios of the angles in ΔABC is 3:5:7. Find the measure of the angles.

Example 3 a. The ratio of the measures of the sides of a triangle is 4:5:7, and its perimeter is 160 centimeters. Find the measures of each side of the triangle. b. The ratio of the measures of the sides of a triangle is 4:7:11, and its perimeter is 3300 meters. What are the measures of the sides of the triangle? c. The ratio of the measures of the sides of a triangle is 5:6:9, and its perimeter is 280 feet. What are the measures of the sides of the triangle?

Vocab Proportion Cross Product Property   Proportion  Cross Product Property  Converse of the Cross Products Property

Example 4 Solve the following proportions. a) b) c)

Example 5 a) Ryan randomly surveyed 30 students from her class and found that 18 had a dog or a cat for a pet. If there are 870 students in Ryan’s school, predict the total number of students with a dog or a cat. b) Esteban randomly surveyed 50 students and found that 20 had a part-time job. If there are 810 students in Esteban's school, predict the total number of students with a part-time job.

Summary 1. You jog 3.6 miles in 30 minutes. At that rate, how long will it take you to jog 4.8 miles? 2. You earn $33 in 8 hours. At that rate, how much would you earn in 5 hours?  

Summary 3. An airplane flies 105 miles in ½ hour. How far can it fly in 1 ¼ hours at the same rate of speed? 4. What is the cost of six filters if eight filters cost $39.92? 5. If one gallon of paint covers 825 sq. ft., how much paint is needed to cover 2640 sq. ft.?

Summary A map scale designates 1” = 50 miles. If the distance between two towns on the map is 2.75 inches, how many miles must you drive to go from the first town to the second? Bryan is taking his son to look at colleges. The first college they plan to visit is 150 miles from their home. In the first hour they drive at a rate of 60 mph. If they want to reach their destination in 2 ½ hours, what speed must they average for the remainder of their trip?

Summary  8. Four employees can wash 20 service vehicles in 5 hours. How long would it take 5 employees to wash the same number of vehicles?