Section 1.6 Problem Solving; Interest, Mixture, Uniform Motion, Constant Rate Jobs.

Slides:

Advertisements

Similar presentations

OBJECTIVES © 2010 Pearson Education, Inc. All rights reserved 1 Applications of Linear Equations Learn procedures for solving applied problems. Use linear.

Advertisements

Simple Interest I =Prt I = Interest P = Principle r = rate t = time

Sullivan PreCalculus Section 4.7 Compound Interest

Simple Interest Essential Skill: Explicitly Assess Information and Draw Conclusions.

1 5.3 ANNUITY.  Define ordinary and simple annuity  Find the future and present value  Find the regular periodic payment  Find the interest 2.

Linear Equations Application Exercises Accelerated Math 1010/ 1050.

Warm Up 1. What is 35 increased by 8%? 37.8 Course More Applications of Percents.

Pre-Algebra 8-7 More Applications of Percents Warm-up Pink handout #11-14 Turn in pink handout.

Notes 31 Simple Interest 6-6.

More Applications of Percents

Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.

Confidential1 Hello, Laura. This is Mrs. Bisanz. I will be your teacher today! OUR LESSON: Review of Integers.

Warm up Solve:. Lesson 2-2 Applications of Algebra Objective: To use algebra to solve word problems.

Linear Applications – Perimeter, Mixture, & Investment Problems

Chapter 3 Copyright © 2015, 2011, 2007 Pearson Education, Inc. Chapter 3-1 Applications of Algebra.

Transparency 8 Click the mouse button or press the Space Bar to display the answers.

Slide 1 Copyright © 2015, 2011, 2008 Pearson Education, Inc. Percent and Problem Solving: Interest Section7.6.

1 Equations and Inequalities © 2008 Pearson Addison-Wesley. All rights reserved Sections 1.1–1.4.

2. What is the percent of decrease from 144 to 120?

1 © 2010 Pearson Education, Inc. All rights reserved © 2010 Pearson Education, Inc. All rights reserved Chapter 1 Equations and Inequalities.

Lesson 7.8: Simple Interest

Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.

Lesson 9 Menu Five-Minute Check (over Lesson 5-8) Main Idea and Vocabulary Targeted TEKS Example 1: Find Simple Interest Example 2: Find the Total Amount.

Lesson 5-8 Simple Interest.

Solving Simple Problems Involving Rates I can solve problems involving Percent of Change, Distance and Interest.

Motion Ch. 1 Motion- a change in position Frame of Reference Frame of Reference (reference point)- Whenever you describe something that is moving you.

1 Equations and Inequalities © 2008 Pearson Addison-Wesley. All rights reserved Sections 1.1–1.4.

Transparency 8 Click the mouse button or press the Space Bar to display the answers.

Lesson 8-6 Pages Simple Interest Lesson Check 8-5.

T = 5 x = 9 x = 6/5 Solve ANSWER How long would it take you To travel 2 miles going 60mph?. 2 minutes.

Do Now: Solve the equation (1.1) 1.) 2.) 3.). 1.1: Linear Equations HW: Wed: p (24, 26, 28, 48, 50, 60, 80) 1.5: Solving Inequalities, 1.6: Equations.

Measuring Motion  Speed  Velocity  Acceleration.

Acceleration & Speed How fast does it go?. Definition of Motion Event that involves a change in the position or location of something.

Applications: Interest, Mixture, Uniform Motion, Constant Rate Jobs

Section 2.1 Linear Equations in One Variable. OBJECTIVES A Determine whether a number is a solution of a given equation.

Copyright © 2012 Pearson Education, Inc. Publishing as Prentice Hall. Problem Solving; Interest, Mixture, Uniform Motion, Constant Rate Job Applications.

Simple Interest 10 Mathematics Simple Interest You need to be able to use the simple interest formula to find INTEREST ($) PRINCIPAL ($) INTEREST.

Rate Problems. Unit Rates A rate compares two quantities with different units. A unit rate is a rate in which the second number is miles in 8 hours.

Lesson 2-5 Warm-Up.

Applications of Linear Equations A distance question: – Steve travels 80 miles in the same time it takes Mary to travel 180 miles. Mary travels at a rate.

1.5 Use a Problem Solving Plan You will use a problem solving plan to solve problems. Essential Question How can you use a problem solving plan to solve.

1. Mr. Lu is planting trees around the perimeter of a rectangular park

Section 2.6 More about Problem Solving. Objectives Solve investment problems Solve uniform motion problems Solve liquid mixture problems Solve dry mixture.

Course More Applications of Percents 6-7 Simple Interest Course 3 Warm Up Warm Up Problem of the Day Problem of the Day Lesson Presentation Lesson.

Chapter 3 Describing Motion In this chapter, you will begin to use tools to analyze motion in terms of displacement, velocity, and acceleration. These.

When is an object in motion, and how can you calculate speed?

 You can use weighted averages to solve uniform motion problems when the objects you are considering are moving at constant rates or speeds.

Section 2.4 Graphs of Motion. Why Use Graphs? Show relationships between distance, velocity, acceleration, and time Visual and clear way of representing.

Define a variable, write an equation and solve. 1. The sum of three consecutive integers is 117. Find the integers. 2. The length of a rectangular garden.

Section 4.7: Compound Interest. Continuous Compounding Formula P = Principal invested (original amount) A = Amount after t years t = # of years r = Interest.

Calculating Speed/Velocity & Using Motion Graphs Chapter 9.2 & 1. 5 The meaning of miles per hour.

INTRO TO DISTANCE, DISPLACEMENT, SPEED, VELOCITY QUIZ REVIEW.

Simple Interest 6-6 Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day Lesson Quizzes Lesson Quizzes.

Motion Notes. Key Terms 1)Motion: 2)Reference point: The state in which one object’s distance from another is changing. A place or object used for comparison.

(For help, go to Lesson 1-1.) ALGEBRA 1 LESSON 2-5 Write a variable expression for each situation. 1.value in cents of q quarters 2.twice the length 3.number.

Resource –Glencoe Algebra 1

Chapter 3: Solving Equations 3.6 Equations & Problem Solving.

1 Equations and Inequalities. 1.2 Applications of Linear Equations.

Copyright © 2013, 2009, 2005 Pearson Education. Inc Equations and Inequalities Copyright © 2013, 2009, 2005 Pearson Education. Inc. Sections 1.1–1.4.

Interest, Mixture, Uniform Motion, Constant Rate Jobs

Applications: Interest, Mixture, Uniform Motion, Constant Rate Jobs

Objective 2 Days The learner will solve real-life problems using equations (d=r*t)

Speed, Velocity and Acceleration

Solve ANSWER x = 9 ANSWER t =

4 minutes Warm-Up Morgan is 9 years older than Emma. The sum of their ages is 43. How old are they?

Chapter 1-Lesson 1 Position and Motion Vocabulary

Equations and Problem Solving

Calculating Speed from a Distance-Time Graph

Algebra 1 Section 3.7.

Presentation transcript:

Section 1.6 Problem Solving; Interest, Mixture, Uniform Motion, Constant Rate Jobs

OBJECTIVE 1

(a) For uniform motion, the time required for an object to travel equals the distance traveled divided by the velocity of the object. (b) The length of a rectangle is four times its width. (c) Five times a number, decreased by 3 (d) The product of 3 and a number increased by 5

OBJECTIVE 2

Suppose you borrow $1000 for 6 months at the simple interest rate of 6% per annum. What is the interest you will be charged on this loan? If you pay the loan back at the end of 6 months, what is the amount you must pay?

Jennifer has $100,000 to invest and requires an overall rate of return of 8%. She can invest in a safe, government-insured certificate of deposit, but it only pays 7%. To obtain 8% she agrees to invest some of her money in noninsured corporate bonds paying 10%. How much should be placed in each investment to achieve her goal?

OBJECTIVE 3

OBJECTIVE 4

Brad, who is a long-distance runner, runs at an average speed of 9 miles per hour. Three hours after Brad leaves his house, you leave in your Toyota and follow the same route. If your average speed is 45 mi/hr, how long will it be before you catch up to Brad? How far will each of you be from your home?

OBJECTIVE 5

Janice can paint a fence in 6 hours. If she has her son Mike help her, they can get the fence done in 4 hours. How long would Mike take to paint the fence if he worked alone?