Divide. Evaluate power. 27 3 2 2 – 3 = 27 9 2 – 3 EXAMPLE 1 27 9 2 – 3 = 3 2 – 3 3 2 – 3 = 6 – 3 Multiply. Evaluate expressions Multiply and divide from.

Slides:



Advertisements
Similar presentations
Divide. Evaluate power – 3 = – 3 EXAMPLE – 3 = 3 2 – – 3 = 6 – 3 Multiply. Evaluate expressions Multiply and divide from.
Advertisements

1.2 Apply order of operations
Evaluate expressions with grouping symbols
Algebra 1 Glencoe McGraw-Hill JoAnn Evans
Evaluate the expression for the given value(s) of the variable(s).
Using a Power EXAMPLE 3 Cliff Height A stone falls over the edge of a cliff next to a waterfall. The stone hits the water 5 seconds later. How tall is.
EXAMPLE 1 Multiplying Integers
Solve an equation with variables on both sides
Standardized Test Practice
Standardized Test Practice
EXAMPLE 1 Evaluate powers a. (–5) 4 b. –5 4 = (–5) (–5) (–5) (–5)= 625 = –( )= –625.
Using Grouping Symbols
Do Now 9/8/10 Take out HW from last night.  Text p.5-7, #4-52 multiples of 4 Copy HW in your planner.  Text p , #2-32 even In your journal answer.
Using Exponential Notation. 3∙3∙3∙3∙3 can be written as 3 is a factor 5 times exponent Base Read as “three to the fifth power”
1.2 Algebraic Expressions 8/23/13
Holt Algebra Order of Operations Warm Up 8/12/09.
Orders of Operations Section 1.6. Objective Perform any combination of operations on whole numbers.
5.1 Algebraic Expressions. CAN YOU FOLLOW ORDER OF OPERATIONS?
Order of Operations Also known to as PEMDAS. EXAMPLE 1 Following Order of Operations Music You buy a used guitar for $50. You then pay $10 for each of.
EXAMPLE 1 Following Order of Operations Music You buy a used guitar for $50. You then pay $10 for each of five guitar lessons. The total cost can be found.
REFLECT.
Order of Operations.
1.2 Algebraic Expressions 8/24/12. Vocabulary Variable: A letter used to represent one or more numbers Exponent: The number or variable that represents.
SOLUTION EXAMPLE 2 Divide a polynomial by a binomial Divide x 2 + 2x – 3 by x – 1. STEP 1 Divide the first term of x 2 + 2x – 3 by the first term of x.
Evaluating a Variable Expression To evaluate a variable expression:
Order of Operations - rules for arithmetic and algebra that describe what sequence to follow to evaluate an expression involving more than one operation.
Divide. Evaluate power – 3 = – 3 EXAMPLE – 3 = 3 2 – – 3 = 6 – 3 Multiply. Evaluate expressions Multiply and divide from.
EXAMPLE 1 Using the Commutative Property SOLUTION Write a verbal model to find the total distance you can cycle in 5 days. Tour Biking You are going on.
Using a Commutative Property You are going on a 400 mile bike trip. You plan to cycle at an average speed of 12 miles per hour for 7 hours per day. Can.
1-2 Order of Operations and Evaluating Expressions.
Integrated Mathematics Order of Operations. Remember the Phrase Order of Operations Parentheses - ( ) or [ ] Parentheses - ( ) or [ ] Exponents or Powers.
Holt CA Course 1 1-3Order of Operations AF1.4 Solve problems manually by using the correct order of operations or by using a scientific calculator. Also.
Do Now 9/21/10 Take out HW from last night. Take out HW from last night.  Text p , #1-11 all, #18-41 all Copy HW in your planner. Copy HW in your.
Do Now 9/10/09 Take out HW from last night. Take out HW from last night.  Text p , #14-32 evens & 36 Copy HW in your planner. Copy HW in your planner.
ORDER OF OPERATIONS LESSON 2.
Notes 2.1 Order of Operations PEMDAS If an expression has only numbers and symbols, it is a numerical expression. If it has a variable it is a variable.
1-2 Order of Operations Objective: Use the order of operations to evaluate expressions.
Music You buy a used guitar for $50. You then pay $10 for each of 5 guitar lessons. The total cost can be found by evaluating the expression 
Evaluate Is your answer 33 or 19? You can get 2 different answers depending on which operation you did first. We want everyone to get the same.
ORDER OF OPERATIONS. 1.Perform any operations with grouping symbols. 2.Simplify powers. 3.Multiply and divide in order from left to right. 4.Add and subtract.
Simplify and Evaluate algebraic expressions
EXAMPLE 1 Using the Commutative Property
EXAMPLE 2 Rationalize denominators of fractions Simplify
WARM UP Page 9 “Check Skills You’ll Need” # 1 – 12.
EXAMPLE 1 Evaluate powers (–5)4 = (–5) (–5) (–5) (–5) = 625 –54 = –( )
ORDER OF OPERATIONS BEMDAS. 1. Brackets - ( ) or [ ]
Fractions, Decimals, and Order of Operations
Order of Operations and Complex Fractions
Chapter 1 / Whole Numbers and Introduction to Algebra
1.2: Apply the Order of Operations
G P EMDAS.
Rational Numbers & Equations
Solve an equation by combining like terms
Expressions and Equations
Divide the number in C by 10.
Order of Operations and Evaluating Expressions
You replace it with its simplest name
Order of Operation.
Order of Operations 1-2 Objective: Students will evaluate numerical expressions and algebraic expressions using the order of operations. S. Calahan 2008.
Order of Operations.
Objective The student will be able to:
Do Now 9/13/10 Be ready to copy Problem of the Week.
Solve in Groups (Standard Write and Interpret numerical expressions )
1.2: Apply the Order of Operations
1.2: Apply the Order of Operations
ALGEBRA what you need to know..
Evaluating Expressions
Apply Order of Operations
Bell Work!!! Directions: Write out the exponent in word form. 3^6 6^4
Order of Operations.
Presentation transcript:

Divide. Evaluate power – 3 = – 3 EXAMPLE – 3 = 3 2 – – 3 = 6 – 3 Multiply. Evaluate expressions Multiply and divide from left to right. STEP 3 Evaluate the expression – There are no grouping symbols, so go to Step 2. STEP 1 Evaluate powers. STEP 2

STEP 4 Add and subtract from left to right. 6 – 3 = 3 EXAMPLE 1 Subtract. ANSWER The value of the expression – 3 is 3. Evaluate expressions

GUIDED PRACTICE for Example 1 1. Evaluate the expression 20 – 4 2 ANSWER Evaluate the expression ANSWER Evaluate the expression ANSWER 3. 10

GUIDED PRACTICE for Example 1 4. Evaluate the expression – 4 ANSWER 4. 47

24 – (9 + 1) = 2[9] EXAMPLE 2 Evaluate expressions with grouping symbols Evaluate the expression. a. 7(13 – 8) = = 35 Subtract within parentheses. Multiply. b.b. 24 – ( ) = Evaluate power. =24 – 10 Add within parentheses. = 14 Subtract. c. 2[30 – (8 + 13)] = Add within parentheses. Subtract within brackets. = 18 Multiply. 7(5) 2[30 – 21]

EXAMPLE 3 Evaluate an algebraic expression Evaluate the expression when x = 4. 9x 3(x + 2) Substitute 4 for x. Add within parentheses = Multiply. =2 Divide. = 3(4 + 2) =

GUIDED PRACTICE for Examples 2 and 3 Evaluate the expression. 5. 4(3 + 9)= (8 – 2 2 ) = [( 9 + 3) 4 ] = 6

GUIDED PRACTICE for Examples 2 and 3 Evaluate the expression when y = 8. = 61 y 2 – 38. = 3 12 – y – 19. = 9 10y + 1 y

Standardized Test Practice EXAMPLE 4

SOLUTION Substitute 1.25 for j and 2 for s. = 12( ) + 30 Multiply within parentheses. = Multiply. = 123 Add. The sponsor’s cost is $123.The correct answer is B.. AB C D ANSWER = 12(7.75) + 30 Add within parentheses. = 12( ) (3j +2s) + 30

GUIDED PRACTICE for Example WHAT IF? In Example 4, suppose the number of volunteers doubles. Does the sponsor’s cost double as well? Explain. The sponsor’s cost is $216. No; the total cost of the juice drinks and sandwiches will double, but the cost of the trash bags will not. ANSWER