Review for Quarter 3 Test 2

Slides:



Advertisements
Similar presentations
Writing Algebraic Expressions
Advertisements

Solving Linear Equations
Chapter 3 Math Vocabulary
Problem Solving: Applications Tutorial 6g Introduction: Before building bridges, skyscrapers, or roller- coasters, engineers and architects make models.
Writing Algebraic Expressions
WARM UP EVALUATING EXPRESSIONS Evaluate the expression for the given value of the variable. (Lesson 1.1) 1.(8)(x) when x = /x when x = 3 3.x + 15.
Modified Jeopardy. If you are playing with a partner, decide how many points you think the question is worth BEFORE you solve.
Variables and Expressions 1-1 Vocabulary Variable – a letter used to represent unspecified numbers or values. Algebraic expression – consists of one.
1.4 Solving Equations ●A variable is a letter which represents an unknown number. Any letter can be used as a variable. ●An algebraic expression contains.
$200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 Solve It! More Translations.
It’s Expression Time!! Making Algebraic and Verbal Expressions EASIER to Understand.
_ + 7 = 11. Which number is missing? Answer = 4.
Evaluating Algebraic Expressions 1-9 Solving Two-Step Equations AF4.1 Solve two-step linear equations and inequalities in one variable over the rational.
Bell Quiz.
Writing Algebraic Expressions. Word phrases can be written as algebraic expressions. Use the words to determine what operation you are using. Use a variable.
Copyright © 2011 Pearson Education, Inc. Publishing as Prentice Hall. Chapter 8 Real Numbers and Introduction to Algebra.
Notes Over 1.5 Write the phrase as a variable expression. Let x represent the number. 1. The sum of 1 and a number sum add switch 2. 4 less than a number.
Translating Algebraic and Verbal Expressions. Warm Up Answer the following problems 1.(5+2-6) - (1-5+12) + (6-3+11)= 2.2(5-3) 2 + (15÷3x2) - (5+2 x 1-4)=
Formulas and Applications Kamal Hennayake. Introduction A formula is an equation that uses letters to express relationship between two or more variables.
Expressions to Phrases “The Language of Math”. What is our purpose????? The purpose of this lesson is to provide a link between Language and Math. Through.
Module Variables and Expressions
XXXV. Variables and Expressions XXXVI. Translate Between Words & Math XXXVII. Solving Subtraction Equations XXXVIII. Solving Addition Equations XXXIX.
SOLVING TWO-STEP EQUATIONS Section 7.5. A two step equation is an equation that involves two operations. –Goal is to get the variable to stand alone –Get.
Bell Work8/19/14 Evaluate each expression for the replacement set.
* Please pick up your calculator as you are walking in!!* 1. Simplify the inequality: -3(b+2) > Simplify the inequality: 7m – 1 < Simplify.
Choose a category. You will be given the answer. You must give the correct question. Click to begin.
Write as an Algebraic Expression The product of a number and 6 added to a.
TRANSLATING Word phrases to algebraic expressions.
$200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 Solve It! More Translations.
Objective The student will be able to: translate verbal expressions into math expressions and vice versa.
$100 $200 $300 $400 $100 $200 $300 $400 $300 $200 $100 Writing variable equations Find variables in addition equations Find variables in subtraction.
The Substitution Method Objectives: To solve a system of equations by substituting for a variable.
3 + 6a The product of a number and 6 added to 3
SECTION 3-3 Solving Algebraic Equations: Multiplication and Division.
§ 1.4 Introduction to Variable Expressions and Equations.
Lesson 1.1 Expressions and Variables OBJ: To translate verbal phrases into expressions.
Do Now Solve the equation. Underline key words. Why did you solve the problem the way you did? Mr. Waffle is a circus clown. He starts the day with sixty-four.
Writing expressions, equations, and inequalities from word problems
Section 2.2 Day 1. A) Algebraic Properties of Equality Let a, b, and c be real numbers: 1) Addition Property – If a = b, then a + c = b + c Use them 2)
1.4 Solving Equations.
1.5 Translating Words into Mathematical Symbols
2-2 Translating Between Words and Math
Pre-Algebra Review Quiz tomorrow!.
3 Solving Application Problems.
Variables and Expressions
ALGEBRA VOCABULARY.
1 Step Equation Practice + - x ÷
Tonight’s Homework: Finish Review Sheet and Study!!!! Warm UP
Algebraic Expressions, Equations, and Symbols
Introduction to Algebra
Introduction to Variables, Algebraic Expressions, and Equations
Warm-up September 14, 2016 Change to a decimal: 644% 23%
1.4 Solving Equations I’ve taught you how to solve equations the “simonized” way but here’s another way of doing the same thing!
Section 1.1 Variables and Expressions
Algebra Stop Being Scared!!!.
Applications of Algebra
Purple Lesson 1.2 Page 11 Variables and Expressions
Evaluating Algebraic Expressions
Objective translate verbal sentences into equations.
Warm-up September 15, 2016 Change to a fraction and simplify: 75% 137%
Algebraic expression to verbal statement two terms
Using Algebra to Solve Problems
Variables and Expressions
Solving Equations.
Algebra.
Numerical Expression A numerical expression is a string of numbers and operational signs that names a number.
Equations Chapter 7.1.
Solving Equations by 2-1 Adding or Subtracting Warm Up
Objective The student will be able to:
Presentation transcript:

Review for Quarter 3 Test 2 XXXVII. Variables and Expressions XXXVIII. Translate Between Words & Math XXXIX. Solving Subtraction Equations XL. Solving Addition Equations XLI. Solving Division Equations XLII. Solving Multiplication Equations XLIII. Solving Two-Step Equations

Evaluate when a=10, b=22, c=14 and d=8 1) a + 3 2) 21 - c 3) 5a 4) 44 5) ad b a-6 1) 13 2) 7 3) 50 4) 2 5) 20

Evaluate when a=4, b=3, and c=1 Evaluate when a=4, b=3, and c=1. 6) 6a +3 7) (a + b) -5 8) a + (b-c) 9) 100-a 10) 7(b + c) 11) 3a2 b ab 6) 27 7) 2 8) 6 9) 32 10) 28 11) 4

Translate each into a mathematical expression or equation: 12) 5 more than w 13) the quotient of n and 12 is 4 14) one-fourth of c 15) 7 subtracted from q is 8 16) the sum of 2 and x 17) the difference of t and 4 is 11 18) v added to 8 19) the product of s and 2 is 18 12) w + 5 13) n = 4 14) 1/4c 15) q - 7=8 12 16) 2 + x 17) t - 4=11 18) 8 + v 19) 2s = 18

Solve algebraically: 20) 8 + x = 17 21) y - 12 = 9 22) 4r = 28 23) t =8 3 -8 -8 +12 +12 x = 9 y = 21 22) 4r = 28 23) (3) t = 8 (3) 4 4 3 r = 7 t = 24

Problem Solving: 24) Frank has a bag of candy which he will share with his 6 friends. Each person (including himself) will receive 4 pieces. Write and solve a division equation which will show how many pieces of candy Frank has in the bag. Be sure to write a let statement. Answer: let c = pieces of candy in bag Equation: c = 4 Solve: (7) c = 4 (7) 7 7 c = 28 pieces

25) Fran has 7 more pencils than Eric. Fran has 12 pencils 25) Fran has 7 more pencils than Eric. Fran has 12 pencils. Write and solve an addition equation to show how many pencils Eric has. Be sure to write a let statement. Answer: let p = pencils Eric has Equation: p + 7 = 12 Solve: p + 7 = 12 - 7 - 7 p = 5 pencils

26) Mike can swim 3 times as many laps as Don 26) Mike can swim 3 times as many laps as Don. If Mike swims 21 laps, how many laps will Don swim? Write and solve a multiplication equation. Be sure to write a let statement. Answer: let s = # of laps Don will swim Equation: 3s = 21 Solve: 3s = 21 3 3 s = 7 laps

27) Molly is 7 years younger than her cousin Emma. Molly is 4 years old. Write and solve a subtraction equation to find how old Emma is. Answer: let y = Emma’s age Equation: y - 7 = 4 Solve y - 7 = 4 +7 +7 y = 11 years old

Solve algebraically. 28) 3z – 14 = 58 29) a + 8 = 14 2 30) 6x - 2 = 10 31) n – 3 = 4 5 Answers: 28) 3z – 14 = 58 29) a + 8 = 14 30) 6x - 2 = 10 31) n – 3 = 4 +14 +14 2 +2 +2 5 3z = 72 -8 -8 6x = 12 +3 +3 3 3 (2) a = 6 (2) 6 6 (5) n = 7 (5) z = 24 2 5 a = 12 x = 2 n = 35