Applications of Percents

Slides:



Advertisements
Similar presentations
Applications of Percents 6-5. Vocabulary Commission- a fee paid to a person who makes a sale. Commission rate- a percent of the selling price.
Advertisements

Calculations In Everyday Contexts.
Chapter 4.
Calculating Sales and Income Tax
Basic Consumer Mathematics Skills Workbook
8-6 Applications of Percents Course 3 Warm Up Warm Up Problem of the Day Problem of the Day Lesson Presentation Lesson Presentation.
HAWKES LEARNING SYSTEMS math courseware specialists Copyright © 2011 Hawkes Learning Systems. All rights reserved. Hawkes Learning Systems: Prealgebra.
Copyright © 2011 Pearson Education, Inc. Publishing as Prentice Hall. Chapter 6 Ratio, Proportion, and Percent.
Commissions, Royalties, & Piecework Pay
Business Math Assignment Press F5 to begin to playing this slide show.
Finding Percent.
Applications of Percents
EXAMPLE 1 Solve an equation with a variable on one side Solve 4 5 x + 8 = x + 8 = x = 12 x = (12) 5 4 x = 15 Write original equation. Subtract.
Applications of Percent
Chapter 3.1 Percent Proportion. 2 a.If 52 out of 100 chickens are hens, then 52 per 100 or, or 52% of the chickens are hens. b. If a person pays a tax.
Lesson 1-1 Example Example 1 Karen bought a dress that cost $32. She paid 7% in sales tax. How much did she pay in tax? 1.Write the percent proportion.
Commission, Sales Tax, and Profit
Applications of Percents
Pre-Algebra 8.6 and 8.7 Applications of Percents.
WORD PROBLEMS - PERCENTS
Pre-Algebra HOMEWORK Page 423 #31-38 & Spiral Review (#39-45) Answers.
Learn to find commission, sales tax, and percent of earnings.
Applications of Percents 6-6 Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day Lesson Quizzes Lesson Quizzes.
Percent and Problem Solving: Sales Tax, Commission, and Discount
2.5 Application of Percents. Key words: –“of” means “multiply” –“is” means “= ” –“what number?” means “x” To convert a decimal number to %, move the decimal.
HW # 69 - p. 296 & 297 # even AND p. 300 & 301 # 5-12 all, & 15 Warm up Joseph, Ana, Lena, and George chipped in money for a friend’s gift. The gift.
Sales Tax, Tip and Commission
Solve an equation with a variable on one side
2-8 Percents Lesson Presentation Lesson Quiz Holt Algebra 1.
Do Now 2/11/14 Take out your HW from last night. Take out your HW from last night. Text p. 245, #1-6 Text p. 245, #1-6 Copy HW in your planner. Copy HW.
Applications of Percents 6-5 Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day Lesson Quizzes Lesson Quizzes.
Course Applications of Percents Warm Up Estimate % of out of % of out of % % Possible answers:
PRE-ALGEBRA QUIZ 7B -APPLICATIONS OF PERCENT. Write 12.5% as a decimal..125.
Sales Tax, Discounts, and Commissions Section 6.7.
Annual Wage / Salary How much a person is paid in a year Wages & Salaries 12 months in a year 52 weeks in a year.
Warm Up Change to a decimal 1. 20% 2. 45% % 4. 2% Course Applications of Percents.02.
20% of 50 is what number? THE 3 TYPES OF BASIC PERCENT PROBLEMS.20( )50=x 10 = x Number is 10 x = number 30% of 90 is what number? x = number.30( )90=x.
Calculating Tax, Tips, and Commission
Fractions, Decimals, and Percents Parts of the whole.
Commission SWBAT find the amount of commission; find the commission rate; find the total sales; compare commissions when the total sales and commissions.
Homework 1.Every month, Gillian makes $1600 plus an 8.9% commission on sales. If her sales last month totaled $18,400, what was her total pay? 2. The.
% ∙ $ = commission/sales tax/profit
Pre-Algebra 8-6 Applications of Percents 1. The lunch bill was $8, and you want to leave a 15% tip. How much should you tip? 2. The sales tax is 5.75%,
Percent Applications.
NS1.7 Solve problems that involve discounts, markups, commissions, and profit and compute simple and compound interest. Also covered: NS1.3 California.
Applications of Percents
What is Commission? It’s usually given as a percent. Sometimes, it is the only pay a sales person earns!
Percent.
Sales Tax, Discount, Commission with a little bit of Interest Ms. Robbins 2010.
Commissions & Taxes 8 th Grade Math. Vocabulary Percent Applications Hangman.
 Real estate agents often work for commission. A commission is a fee paid to a person who makes a sale. It is usually a percent of the selling price.
Percent Proportions & Equations. A percent is a ratio that compares a number to 100. A commission is a percent of the amount of your sales. A percent.
Commission is a fee paid for services, usually a percentage of the total cost. Jack’s Gallery sold Carole’s painting for $500 so Carole paid the gallery.
Find the percent of increase or decrease to the nearest percent. 1.) From 1 to ) From 162 to ) From 16 to 22 1 – = 38% D 177 – 162.
6-6 Commission, Sales Tax, and Profit Warm Up Warm Up California Standards California Standards Lesson Presentation Lesson PresentationPreview.
Applications of Percents 6-5 Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day Lesson Quizzes Lesson Quizzes.
Do Now How much is 7% of $36? $2.52.
Applications of Percents
Tax, Tip, Commission SB 11-2 Pages
Percent and Problem Solving: Sales Tax, Commission, and Discount
Commission Sales commissions are paid to employees or companies that sell merchandise in stores or by calling on customers. The commission is meant to.
Applications of Percent
Personal Financial Literacy
Warm Up Estimate % of 602 out of % of 78 out of 0.95
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Splash Screen.
Applications of Percents
Consumer Applications Review
Do Now If the sales tax rate is 6.75%, how much tax would Adrian pay if he bought two CDs at $16.99 each and one DVD for $36.29? CD: 2 at $ $33.98.
Presentation transcript:

Applications of Percents Pre-Algebra 8-6 Applications of Percents Learn to find commission, sales tax, and withholding tax.

Applications of Percents Pre-Algebra 8-6 Applications of Percents Real estate agents often work for commission. A commission is a fee paid to a person who makes a sale. It is usually a percent of the selling price. This percent is called the commission rate. Often agents are paid a commission plus a regular salary. The total pay is a percent of the sales they make plus a salary. commission rate  sales = commission

Example 1: Multiplying by Percents to Find Commission Amounts Pre-Algebra 8-6 Applications of Percents Example 1: Multiplying by Percents to Find Commission Amounts A real-estate agent is paid a monthly salary of $900 plus commission. Last month he sold one condominium for $65,000, earning a 4% commission on the sale. How much was his commission? What was his total pay last month? First find his commission. 4%  $65,000 = c commission rate  sales = commission

Applications of Percents Pre-Algebra 8-6 Applications of Percents Example 1 Continued 0.04  65,000 = c Change the percent to a decimal. 2600 = c Solve for c. He earned a commission of $2600 on the sale. Now find his total pay for last month. $2600 + $900 = $3500 commission + salary = total pay His total pay for last month was $3500.

Applications of Percents Pre-Algebra 8-6 Applications of Percents Sales tax is the tax on the sale of an item or service. It is a percent of the purchase price and is collected by the seller.

Example 2: Multiplying by Percents to Find Sales Tax Amounts Pre-Algebra 8-6 Applications of Percents Example 2: Multiplying by Percents to Find Sales Tax Amounts If the sales tax rate is 6.75%, how much tax would JT pay if he bought two CDs at $16.99 each and one DVD for $36.29? CD: 2 at $16.99 $33.98 DVD: 1 at $36.29 $36.29 $70.27 Total Price 0.0675  70.27 = 4.743225 Convert tax rate to a decimal and multiply by the total price. JT would pay $4.74 in sales tax.

Applications of Percents Pre-Algebra 8-6 Applications of Percents Real estate agents often work for commission. A commission is a fee paid to a person who makes a sale. It is usually a percent of the selling price. This percent is called the commission rate. Often agents are paid a commission plus a regular salary. The total pay is a percent of the sales they make plus a salary. commission rate  sales = commission

Applications of Percents Pre-Algebra 8-6 Applications of Percents Try This: Example 1 A car sales agent is paid a monthly salary of $700 plus commission. Last month she sold one sports car for $50,000, earning a 5% commission on the sale. How much was her commission? What was her total pay last month? First find her commission. 5%  $50,000 = c commission rate  sales = commission

Try This: Example 1 Continued Pre-Algebra 8-6 Applications of Percents Try This: Example 1 Continued 0.05  50,000 = c Change the percent to a decimal. 2500 = c Solve for c. The agent earned a commission of $2500 on the sale. Now find her total pay for last month. $2500 + $700 = $3200 commission + salary = total pay Her total pay for last month was $3200.

Applications of Percents Pre-Algebra 8-6 Applications of Percents Sales tax is the tax on the sale of an item or service. It is a percent of the purchase price and is collected by the seller.

Applications of Percents Pre-Algebra 8-6 Applications of Percents Try This: Example 2 Brian rents a hotel for $45 per night. He rents for two nights and pays a sales tax of 13%. How much tax did he pay? $45  2 = $90 Find the total price for the hotel stay. $90  0.13 = $11.70 Convert tax rate to a decimal and multiply by the total price. Brian spent $11.70 on sales tax.

Applications of Percents Pre-Algebra 8-6 Applications of Percents A tax deducted from a person’s earnings as an advance payment of income tax is called withholding tax.

Example 3: Using Proportions to Find the Percent of Tax Withheld Pre-Algebra 8-6 Applications of Percents Example 3: Using Proportions to Find the Percent of Tax Withheld Olivia earns $1500 monthly. Of that, $114.75 is withheld for Social Security and Medicare. What percent of Olivia’s earnings are withheld for Social Security and Medicare? Think: What percent of $1500 is $114.75? Solve by proportion: 114.75 1500 n 100 = n  1500 = 100  114.75 Find the cross products.

Applications of Percents Pre-Algebra 8-6 Applications of Percents Example 3 Continued 1500n = 11,475 Divide both sides by 1500. 11,475 1500 n = n = 7.65 7.65% of Olivia’s earnings is withheld for Social Security and Medicare.

Example 4: Dividing by Percents to Find Total Sales Pre-Algebra 8-6 Applications of Percents Example 4: Dividing by Percents to Find Total Sales A furniture sales associate earned $960 in commission in May. If his commission is 12% of sales, how much were his sales in May? Think: $960 is 12% of what number? Solve by equation: 960 = 0.12  s Let s = total sales. 960 0.12 = s Divide each side by 0.12. The associate’s sales in May were $8000.

Applications of Percents Pre-Algebra 8-6 Applications of Percents Real estate agents often work for commission. A commission is a fee paid to a person who makes a sale. It is usually a percent of the selling price. This percent is called the commission rate. Often agents are paid a commission plus a regular salary. The total pay is a percent of the sales they make plus a salary. commission rate  sales = commission

Applications of Percents Pre-Algebra 8-6 Applications of Percents Sales tax is the tax on the sale of an item or service. It is a percent of the purchase price and is collected by the seller.

Applications of Percents Pre-Algebra 8-6 Applications of Percents A tax deducted from a person’s earnings as an advance payment of income tax is called withholding tax.

Applications of Percents Pre-Algebra 8-6 Applications of Percents Try This: Example 3 Nick earns $2500 monthly. Of that, $500 is withheld for income tax. What percent of Nick’s earnings are withheld for income tax? Think: What percent of $2500 is $500? Solve by proportion: 500 2500 n 100 = n  2500 = 100  500 Find the cross products.

Try This: Example 3 Continued Pre-Algebra 8-6 Applications of Percents Try This: Example 3 Continued 2500n = 50,000 Divide both sides by 2500. 50000 2500 n = n = 20 20% of Nick’s earnings are withheld for income tax.

Applications of Percents Pre-Algebra 8-6 Applications of Percents Try This: Example 4 A sales associate earned $770 in commission in May. If his commission is 7% of sales, how much were his sales in May? Think: $770 is 7% of what number? Solve by equation: 770 = 0.07  s Let s represent total sales. 770 0.07 = s Divide each side by 0.07. The associate’s sales in May were $11,000.