Holt Algebra 1 2-10 Percent Increase and Decrease Find percent increase and decrease. Objective.

Slides:



Advertisements
Similar presentations
Solving Two-Step and 2-3 Multi-Step Equations Warm Up
Advertisements

Test Clarification Questions Frequently missed problems on test
6-4 Percent of Change Percent of change = amount of change original amount.
A racing bike that was originally $2,500 was on sale at 20% off. If the bike was sold for $1,800 after a second discount, what was the second percent of.
adjectives as you can think of that describes that word.
Over Lesson 7–5 A.A B.B C.C D.D 5-Minute Check 6 A.9.4% B.1.06% C.5.7% D.6% Taneesha bought a laptop for $ including tax. The laptop had a price.
Learn to solve problems involving percent of change.
Percent Increase and Decrease
Transparency 7 Click the mouse button or press the Space Bar to display the answers.
Notes 29 Percent of Change 6-4.
Find the discount/markup first then find the & new price. 1)$6 shirt 20% off _______ _______ 2)$65 shoes 15% off _______ _______ 3)$80 tickets 40% markup.
2-8 Percents Lesson Presentation Lesson Quiz Holt Algebra 1.
Holt McDougal Algebra Solving Inequalities with Variables on Both Sides Solve inequalities that contain variable terms on both sides. Objective.
Percent Increase and Decrease
Percent Increase and Decrease. Language Goal  Students will be able to verbally express percent increase and decrease. Math Goal  Students will be able.
THESE SHOULD NOT BE DIFFICULT FOR YOU: 1. Find 30% of Find 28% of 60. Solve for x = x(50) = x(86) is what percent of 80? 6.
Bell Work After an increase in his weekly wage of 20% Joe has $450.What was his wage before the increase? $450 is 120% of  Complete a number line with.
Holt CA Course Percent of Change NS1.4 Calculate given percentages of quantities and solve problems involving discounts at sales, interest earned,
Bell Work Movie tickets used to cost $5, now cost $7. Find the percent of change. A percent of change tells how much a quantity has increased or decreased.
Lesson 3- using rules of exponents The exponent, tells the number of times that the base is used as a factor 2 3 is defined as 2 times 2 times 2.
CONSUMER ARITHMETIC PROBLEMS. Check and discuss students’ homework on compound interest STARTER.
Holt McDougal Algebra 1 Solving Two-Step and Multi-Step Equations Warm Up Evaluate each expression –3(–2) 2. 3(–5 + 7) – 4(7 – 5) Simplify.
Multi-Step Inequalities
Holt McDougal Algebra 1 Solving Two-Step and Multi-Step Equations Solving Two-Step and Multi-Step Equations Holt Algebra 1 Warm Up Warm Up Lesson Quiz.
Holt CA Course Percent of Change Warm Up Warm Up California Standards Lesson Presentation Preview.
Splash Screen. Then/Now You have already solved real-world problems using the percent equations. (Lesson 7–5) Find percent of increase and decrease. Solve.
Splash Screen. Then/Now You have already solved real-world problems using the percent equations. (Lesson 7–5) Solve real-world problems involving markup.
Bellwork 1. Find 30% of Find 28% of 60. Solve for x = x(50) = x(86) is what percent of 80? is what percent of 30? 16.8.
Percent of Increase and Decrease
Topic 2 Proportional Reasoning with Percents Percent of a Number To find the percent of a number, you can: write the percent as a fraction and.
Solve two-step equations. 3.4 Objective The student will be able to:
ALGEBRA READINESS LESSON 7-5 Warm Up Lesson 7-5 Warm-Up.
 Solve the following…  6 = x + 2  4 = q + 13  23 = b - 19  5b = 145  -7y = 28  2/3q = 18  1/5x = 2/7.
Solving Two-Step and 3.1 Multi-Step Equations Warm Up
Holt Algebra Solving Two-Step and Multi-Step Equations Warm Up Solve. 1. What is the goal of solving equations? 2.If 9 – 6x = 45, find the value.
Algebra1 Percent Increase and Decrease
Holt McDougal Algebra Solving Two-Step and Multi-Step Equations 1-4 Solving Two-Step and Multi-Step Equations Holt Algebra 1 Warm Up Warm Up Lesson.
Solve inequalities that contain more than one operation.
Holt Algebra Solving Two-Step and Multi-Step Equations Solve equations in one variable that contain more than one operation. Objective.
Holt Algebra Solving Two-Step and Multi-Step Equations Solve equations in one variable that contain more than one operation. Objective.
Warm Up 1. Find 30% of Find 28% of Solve for x.
Example 4 Finding an Original Amount Lamps A furniture store marks up the wholesale price of a desk lamp by 80%. The retail price is $35. What is the wholesale.
Solving Two-Step and Multi-Step Equations Warm Up Lesson Presentation
Holt Algebra Percents 2-8 Percents Holt Algebra 1 Lesson Quiz Lesson Quiz Lesson Presentation Lesson Presentation Warm Up Warm Up.
Change Expressed as a Percent Section Goals Goal To find percent change. To find the relative error in linear and nonlinear measures. Rubric Level.
Holt McDougal Algebra Percent Increase and Decrease Warm Up 1. Find 30% of Find 28% of 60. Solve for x = x(50) = x(86) 5.
Solving Two-Step and Multi-Step Equations Warm Up Lesson Presentation
Solving Absolute-Value Equations
2.7 – Percent of Increase and Decrease
1. Find 30% of Find 28% of 60. Solve for x = x(50)
Bell Work From 5 to = 5 40% increase
Solving Two-Step Equations
Percent Increase and Decrease
Solving Systems by Elimination
Solving Two-Step and 1-4 Multi-Step Equations Warm Up
Solving Two-Step and 1-4 Multi-Step Equations Warm Up
Multiplying or Dividing 1-3
Objective Solve equations in one variable that contain more than one operation.
Main Idea and New Vocabulary Example 1: Find the Sale Price
Objective Solve equations in one variable that contain variable terms on both sides.
Percent Increase and Decrease
Objective Solve equations in one variable that contain more than one operation.
Objective Solve inequalities that contain variable terms on both sides.
Objective Solve equations in one variable that contain variable terms on both sides.
Solving Absolute-Value Equations
Multi-Step Inequalities
Module 1: Ratios and Proportional Relationships: Topic C: Ratios and Rates Involving Fractions
Solving Equations by 2-1 Adding or Subtracting Warm Up
Presentation transcript:

Holt Algebra Percent Increase and Decrease Find percent increase and decrease. Objective

Holt Algebra Percent Increase and Decrease A percent change is an increase or decrease given as a percent of the original amount. Percent increase describes an amount that has grown and percent decrease describes an amount that has be reduced.

Holt Algebra Percent Increase and Decrease Example 1A: Finding Percent Increase and Decrease Find each percent change. Tell whether it is a percent increase or decrease. From 8 to 10 = 0.25 = 25% Write the answer as a percent. Simplify the numerator.Simplify the fraction. 8 to 10 is an increase, so a change from 8 to 10 is a 25% increase.

Holt Algebra Percent Increase and Decrease Check It Out! Example 1b From 25 to 30 = 0.20 = 20% Write the answer as a percent. Simplify the numerator. Simplify the fraction. 25 to 30 is an increase, so a change from 25 to 30 is a 20% increase. Find each percent change. Tell whether it is a percent increase or decrease.

Holt Algebra Percent Increase and Decrease From 75 to 30 = 0.6 = 60% Write the answer as a percent. Simplify the numerator.Simplify the fraction. 75 to 30 is a decrease, so a change from 75 to 30 is a 60% decrease. Example 1B: Finding Percent Increase and Decrease Find the percent change. Tell whether it is a percent increase or decrease.

Holt Algebra Percent Increase and Decrease Check It Out! Example 1a From 200 to 110 = 0.6 = 60% Write the answer as a percent. Simplify the numerator. Simplify the fraction. 200 to 110 is an decrease, so a change from 200 to 110 is a 60% decrease. Find each percent change. Tell whether it is a percent increase or decrease.

Holt Algebra Percent Increase and Decrease Common application of percent change are discounts and markups. A discount is an amount by which an original price is reduced. discount = % of original price final price = original price – discount A markup is an amount by which a wholesale price is increased. final price = wholesale cost markup + wholesale cost = % of

Holt Algebra Percent Increase and Decrease Check It Out! Example 2 A. Find the result when 72 is increased by 25%. 0.25(72) = 18 Find 25% of 72. This is the amount of increase =90 It is a percent increase, so add 18 to the original amount. 72 increased by 25% is 90. B. Find the result when 10 is decreased by 40%. 0.40(10) = 4 Find 40% of 10. This is the amount of decrease. 10 – 4 = 6 It is a percent decrease so subtract 4 from the the original amount. 10 decreased by 40% is 6.

Holt Algebra Percent Increase and Decrease Example 3: Discounts The entrance fee at an amusement park is $35. People over the age of 65 receive a 20% discount. What is the amount of the discount? How much do people over 65 pay? Method 1 A discount is a percent decrease. So find $35 decreased by 20%. 0.20(35) = 7 Find 20% of 35. This is the amount of the discount. 35 – 7 = 28 Subtract 7 from 35. This is the entrance fee for people over the age of 65.

Holt Algebra Percent Increase and Decrease Example 3B: Discounts A student paid $31.20 for art supplies that normally cost $ Find the percent discount. $52.00 – $31.20 = $20.80 Think: is what percent of 52.00? Let x represent the percent = x(52.00) 0.40 = x 40% = x The discount is 40% Since x is multiplied by 52.00, divide both sides by to undo the multiplication. Write the answer as a percent.

Holt Algebra Percent Increase and Decrease Check It Out! Example 3b Ray paid $12 for a $15 T-shirt. What was the percent discount ? $15 – $12 = $3 Think: 3 is what percent of 15? Let x represent the percent. 3 = x(15) 0.20 = x 20% = x The discount is 20%. Since x is multiplied by 15, divide both sides by 15 to undo the multiplication. Write the answer as a percent.

Holt Algebra Percent Increase and Decrease Check It Out! Example 4 A video game has a 70% markup. The wholesale cost is $9. What is the selling price? Method 1 A markup is a percent increase. So find $9 increased by 70%. 0.70(9) = 6.30 Find 70% of 9. This is the amount of the markup = Add to 9. This is the selling price. The amount of the markup is $6.30. The selling price is $15.30.

Holt Algebra Percent Increase and Decrease Check It Out! Example 4 What is the percent markup on a car selling for $21,850 that had a wholesale cost of $9500? 21,850 – 9,500 = 12,350 Find the amount of the markup. 12,350 = x(9,500) 1.30 = x 130% = x The markup was 130 percent. Think: 12,350 is what percent of 9,500? Let x represent the percent. Since x is multiplied by 9,500 divide both sides by 9,500 to undo the multiplication. Write the answer as a percent.