Vocabulary Variables & Patterns Number Properties and Algebraic Equations.

Slides:



Advertisements
Similar presentations
ONE STEP EQUATIONS.
Advertisements

OAA Math Terms. y-axis the vertical number line in a coordinate plane.
Integers less than 0 are (positive, negative) integers.
Solving Linear Equations
Absolute Value: A number’s distance from zero on a number line. A number’s absolute value is nonnegative.
Algebra Vocabulary SOL Coefficient A coefficient is the numerical factor in a term. –Example: in the term 4x, 4 is the coefficient. If the coefficient.
Chapter 3 Math Vocabulary
(7.4) Patterns, relationships, and algebraic thinking. The student represents a relationship in numerical, geometric, verbal, and symbolic form. The student.
Algebra I & Concepts Ch. 1 Notes.
Mrs. Martinez CHS MATH DEPT.
Algebra One Math Vocabulary.
Chapter 1 Foundations for Algebra
Taks Objective 2 Properties and attributes of function.
IWBAT SOLVE MULTISTEP EQUATIONS WITH ONE VARIABLE. 10-1: Equations with More Than One Operation.
Graphs in Science You Can Do It!!!.
Solving One Step Equations and Inequalities Math 7/8.
Equations of straight lines
Tools of Algebra : Variables and Expressions; Exponents and PEMDAS; Working with Integers; Applying the Distributive Property; and Identifying Properties.
Unit 6 vocabulary Test over words next week, it will benefit you to study and understand what there words mean.
Algebra By : Monte. Term The number or an Expression that are added in a sum.
Ratio A comparison of two numbers by division 4 out of 5 people choose product X 4 out of 5 4 to 5 4:5.
BOOT CAMP DAY SOL’S 6.1, 6.5, 6.6, 6.10, 6.11, 6.12, 6.14, 6.16, 6.19, 6.20.
Objective: Plot points and lines on a coordinate plane. Standards Addressed: G: Represent relationships with tables or graphs in the coordinate plane.
Chapter 1.  Pg. 4-9  Obj: Learn how to write algebraic expressions.  Content Standard: A.SSE.1.a.
Use the Distributive Property to: 1) simplify expressions 2) Solve equations.
Chapter 1-6: Ordered Pairs and Relations Coordinate system: used to locate points also call the Coordinate plane Origin: is a (0,0) and is the point at.
Objectives: Represent linear patterns with equations. Represent linear equations with graphs. Standards Addressed: G: Represent relationships with.
Coordinate System Graphing and Ordering Pairs. Coordinate Plane X - Axis Y - Axis Origin Quadrant 1 Quadrant 4Quadrant 3 Quadrant 2.
Objective: Students will graph and name ordered pairs (11-7).
Algebra I Concepts Ch. 1 Notes Expressions, Equations, and Functions.
Algebra Properties Definition Numeric Example  Algebraic Example.
Chapter 1: Variables in Algebra
Unit 1 VOCABULARY Standards: MCC9-12.N.Q.1-3 MCC9-12.A.SSE.1a-b MCC9-12.A.CED.1-4.
Warm Up Simplify.  3   15  (9 + 2)  7  5
Holt Algebra Introduction to Functions Graph ordered pairs in the coordinate plane. Graph functions from ordered pairs. Objectives.
CPM Chapter 3 Vocabulary. absolute value The distance of a number from zero on a number line.
Review: Final Math Exam Tom Steward. Chapter. 1 The problem solving plan 1.read and understand 2.make a plan 3.solve the problem 4.look back.
Objective The student will be able to: graph ordered pairs on a coordinate plane.
Warm Up Simplify each expression. 1.10c + c 2. 5m + 2(2m – 7) 11c 9m – 14.
Patterns, Equations, and Graphs Section 1-9. Goals Goal To use tables, equations, and graphs to describe relationships. Rubric Level 1 – Know the goals.
Math Vocabulary Practice MCA prep. Denominator the part of a fraction that is below the line and that functions as the divisor of the numerator.
Expressions & Equations Vocabulary. Expressions & Equations associative property : The sum of three numbers is the same no matter how they are grouped.
Math Words to Know LESSON GOAL: I can recognize key math terms and be able to use them in real world situations.
Lesson 1: Vocabulary. Topic: Expressions and One-Step Equations (Unit 1) E. Q.: Why is it important to be able to translate word problems into expression.
Question of the Day Solve for b: 2b + 7 = 15. Expressions and Equations Collecting Like Terms and Distributive Property.
Vocabulary Words for Chapter 1. A number used as a repeated factor.
Part # 1: Due October 10th Part # 2: Due January 16th
Properties of Equality and Solving One-Step Equations
The number of times a number or expression (called a base) is used as a factor of repeated multiplication. Also called the power. 5⁴= 5 X 5 X 5 X 5 = 625.
2nd Nine Weeks Vocabulary Review Coach Whitlock
Algebra Vocabulary SOL 6.23.
Lesson 1.1 Pattern: orderly and predictable way (rule) that items appear. Could be numbers, letters, images, figures. Describe the rule and name next.
ONE STEP EQUATIONS.
ONE STEP EQUATIONS.
Warm-up September 14, 2017 Change to a decimal: 87% 7%
Solving Equations by 2-1 Adding or Subtracting Warm Up
Write your agenda message No warm-up today Turn in:
ALGEBRA. ALGEBRA VARIABLES AND EXPRESSIONS Algebra – Uses symbols to represent quantities that are unknown or that vary. You can represent mathematical.
Algebra Vocabulary.
Chapter 1-1 Variables and expressions PreAlgebrateachers.com
Algebra Stop Being Scared!!!.
Warm-up September 15, 2016 Change to a fraction and simplify: 75% 137%
LINEAR EQUATIONS.
LINEAR EQUATIONS.
Algebra Vocabulary SOL 6.23.
ONE STEP EQUATIONS WHAT?!?!.
ONE STEP EQUATIONS.
ONE STEP EQUATIONS.
“Equations and Inequalities”
Presentation transcript:

Vocabulary Variables & Patterns Number Properties and Algebraic Equations

Variable A quantity that can change: a letter is used to represent a variable #1 DefinitionDrawing/Example X 15 + n 8p variables = x, n, p

Coordinate Graph A graph using pairs of related values that shows a relationship between an independent variable (x-axis) and dependent variable (y-axis) #2 DefinitionDrawing/Example Time (minutes) Laps around pool Mark’s laps around his pool (6,15)

Dependent Variable Value of this variable depends upon or is determined by the other variable (called the independent variable) It is labeled on the y-axis #3 DefinitionDrawing/Example The cost of a long distance phone call (dependent variable) DEPENDS on how long you talk (independent variable)

Y-Axis the number line that is VERTICAL on a coordinate graph #4 DefinitionDrawing/Example Y-AXIS

Independent Variable #5 DefinitionDrawing/Example This variable’s value determines the value of the other variable, called the dependent variable. It is labeled on the x-axis. The number of people that register for a bike tour (independent variable) determines the cost for renting bikes (dependent variable).

X-Axis the number line that is HORIZONTAL on a coordinate graph #6 DefinitionDrawing/Example X-AXIS

Scale the equal- spaced labeling used on each axis of a coordinate grid #7 DefinitionDrawing/Example the x-axis scale is by 2’s -- the y-axis scale is by 5’s. 0

Coordinate Pair (x, y) an ordered pair of numbers used to locate a point on a coordinate graph 1 st number – (x-coordinate) 2 nd number – (y-coordinate) #8 DefinitionDrawing/Example Time (minutes) Laps around pool Mark’s laps around his pool The coordinate (6,15) means that in 6 minutes, he did 15 laps. (6,15)

Rule a summary of a predictable relationship that tells how to find the value of a variable. *Written in words! #9 DefinitionDrawing/Example distance is the rate times time (d = r t)

Equation a rule containing, numbers,variables, and symbols that represent a mathematical relationship #10 DefinitionDrawing/Example d = r t (distance = rate times time) OR C = ∏ d (Circumference of a circle = pi times diameter)

Expression #11 DefinitionDrawing/Example Represents a quantity *Written using numbers, variables, and symbols 4 + t X – 5 6p 12 r

Coefficient #12 DefinitionDrawing/Example A number or symbol multiplied with a variable 4m *4 is the coefficient 6t *6 is the coefficient

Inverse Operations #13 DefinitionDrawing/Example Math operations that undo each other Addition – subtraction Multiplication – division Ex. X + 5 = – 5 x = 3 *subtracting 5 is the inverse of adding 5

Commutative Property #14 DefinitionDrawing/Example Says changing the order does not change the sum or product = x = x ● 5 = 5 ● 4 5 ● p = p ● 5

Associative Property #15 DefinitionDrawing/Example Says changing the grouping does not change the sum or product 4 + (7 + 9) = (4 + 7) (2 + x) = (3 + 2) + x (6 ● 2) ● 8 = 6 ● (2 ●8) ( 3 ● t) ● 5 = 3 ● ( t ● 5)

Distributive Property #16 DefinitionDrawing/Example The product of a number times a sum is equal to the sum of the products of that number and each addend 5 ● (6 + 11) = (5 ● 6) + (5 ● 11) 4 ● ( 3 + x) = ( 4 ● 3) + (4 ● x)