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11
Writing AlgebraicWriting Algebraic
ExpressionsExpressions
Objective:Objective:
Be able to write an algebraicBe able to write an algebraic
expression for a word phrase or write aexpression for a word phrase or write a
word phrase for an expression.word phrase for an expression.
Warm Up
Evaluate each algebraic expression for the
given value of the variables.
1.) 7x + 4 for x = 6
2.) 8y – 22 for y = 9
3.) 12x + for x = 7 and y = 4
4.) y + 3z for y = 5 and z = 6
46
50
868
y
23
Although they are closely
related, a Great Dane weighs
about 40 times as much as a
Chihuahua.
When solving real-world problems, you will need
to translate words, or verbal expressions, into
algebraic expressions.
An expression for the weight of the
Great Dane could be 40c, where c is the
weight of the Chihuahua.
NotesNotes
In order to translate a wordIn order to translate a word
phrase into an algebraicphrase into an algebraic
expression, we must firstexpression, we must first
know some key wordknow some key word
phrases for the basicphrases for the basic
operations.operations.
On the back of your notes:On the back of your notes:
AdditionAddition SubtractionSubtraction
MultiplicationMultiplication DivisionDivision
Addition Phrases:Addition Phrases:
More thanMore than
Increase byIncrease by
Greater thanGreater than
AddAdd
TotalTotal
PlusPlus
SumSum
Subtraction Phrases:Subtraction Phrases:
Decreased byDecreased by
Difference betweenDifference between
Take AwayTake Away
LessLess
SubtractSubtract
Less than*Less than*
Subtract from*Subtract from*
Multiplication Phrases:Multiplication Phrases:
ProductProduct
TimesTimes
MultiplyMultiply
OfOf
Twice or doubleTwice or double
TripleTriple
Division Phrases:Division Phrases:
QuotientQuotient
DivideDivide
Divided byDivided by
Split equallySplit equally
NotesNotes
Multiplication expressions shouldMultiplication expressions should
be written in side-by-side form,be written in side-by-side form,
with the number always in front ofwith the number always in front of
the variable.the variable.
33aa 22tt 1.51.5cc 0.40.4ff
NotesNotes
Division expressions shouldDivision expressions should
be written using the fractionbe written using the fraction
bar instead of the traditionalbar instead of the traditional
division sign.division sign.
2
c
5
t 3
x
ExamplesExamples
Addition phrasesAddition phrases::

3 more than3 more than xx

the sum of 10 and a numberthe sum of 10 and a number cc

a numbera number nn increased by 4.5increased by 4.5
ExamplesExamples
Subtraction phrasesSubtraction phrases::

a numbera number tt decreased by 4decreased by 4

the difference between 10 and athe difference between 10 and a
numbernumber yy

6 less than a number6 less than a number zz
ExamplesExamples
Multiplication phrasesMultiplication phrases::

the product of 3 and a numberthe product of 3 and a number tt

twice the numbertwice the number xx

4.2 times a number4.2 times a number ee
ExamplesExamples
Division phrasesDivision phrases::

the quotient of 25 and a numberthe quotient of 25 and a number bb

the numberthe number yy divided by 2divided by 2

2.5 divide2.5 divide gg
ExamplesExamples
converting f feet into inchesconverting f feet into inches
a car travels at 75 mph for h hoursa car travels at 75 mph for h hours
the area of a rectangle with a lengththe area of a rectangle with a length
of 10 and a width of wof 10 and a width of w
ExamplesExamples
converting i inches into feetconverting i inches into feet
the cost for tickets if you purchase 5the cost for tickets if you purchase 5
adult tickets at x dollars eachadult tickets at x dollars each
the cost for tickets if you purchase 3the cost for tickets if you purchase 3
children’s tickets at y dollars eachchildren’s tickets at y dollars each
ExamplesExamples
the total cost for 5 adult tickets and 3the total cost for 5 adult tickets and 3
children’s tickets using the dollarchildren’s tickets using the dollar
amounts from the previous twoamounts from the previous two
problems (problems e and f)problems (problems e and f)
2020
Do you find this slides were useful?
One second of your life , can bring a smile in a girl life
If Yes ,Join Dreams School “Campaign for Female Education”
Help us in bringing a change in a girl life, because “When someone takes
away your pens you realize quite how important education is”.
Just Click on any advertisement on the page, your one click can make her
smile.
Eliminate Inequality “Not Women”
One second of your life , can bring a smile in her life!!
Do you find these slides were useful?
If Yes ,Join Dreams School “Campaign for
Female Education”
Help us in bringing a change in a girl life,
because “When someone takes away your
pens you realize quite how important
education is”.
Just Click on any advertisement on the page,
your one click can make her smile.
We our doing our part & u ?
Eliminate Inequality “Not Women”

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Algebraic Expressions

  • 1. 11
  • 2. Writing AlgebraicWriting Algebraic ExpressionsExpressions Objective:Objective: Be able to write an algebraicBe able to write an algebraic expression for a word phrase or write aexpression for a word phrase or write a word phrase for an expression.word phrase for an expression.
  • 3. Warm Up Evaluate each algebraic expression for the given value of the variables. 1.) 7x + 4 for x = 6 2.) 8y – 22 for y = 9 3.) 12x + for x = 7 and y = 4 4.) y + 3z for y = 5 and z = 6 46 50 868 y 23
  • 4. Although they are closely related, a Great Dane weighs about 40 times as much as a Chihuahua. When solving real-world problems, you will need to translate words, or verbal expressions, into algebraic expressions. An expression for the weight of the Great Dane could be 40c, where c is the weight of the Chihuahua.
  • 5. NotesNotes In order to translate a wordIn order to translate a word phrase into an algebraicphrase into an algebraic expression, we must firstexpression, we must first know some key wordknow some key word phrases for the basicphrases for the basic operations.operations.
  • 6. On the back of your notes:On the back of your notes: AdditionAddition SubtractionSubtraction MultiplicationMultiplication DivisionDivision
  • 7. Addition Phrases:Addition Phrases: More thanMore than Increase byIncrease by Greater thanGreater than AddAdd TotalTotal PlusPlus SumSum
  • 8. Subtraction Phrases:Subtraction Phrases: Decreased byDecreased by Difference betweenDifference between Take AwayTake Away LessLess SubtractSubtract Less than*Less than* Subtract from*Subtract from*
  • 11. NotesNotes Multiplication expressions shouldMultiplication expressions should be written in side-by-side form,be written in side-by-side form, with the number always in front ofwith the number always in front of the variable.the variable. 33aa 22tt 1.51.5cc 0.40.4ff
  • 12. NotesNotes Division expressions shouldDivision expressions should be written using the fractionbe written using the fraction bar instead of the traditionalbar instead of the traditional division sign.division sign. 2 c 5 t 3 x
  • 13. ExamplesExamples Addition phrasesAddition phrases::  3 more than3 more than xx  the sum of 10 and a numberthe sum of 10 and a number cc  a numbera number nn increased by 4.5increased by 4.5
  • 14. ExamplesExamples Subtraction phrasesSubtraction phrases::  a numbera number tt decreased by 4decreased by 4  the difference between 10 and athe difference between 10 and a numbernumber yy  6 less than a number6 less than a number zz
  • 15. ExamplesExamples Multiplication phrasesMultiplication phrases::  the product of 3 and a numberthe product of 3 and a number tt  twice the numbertwice the number xx  4.2 times a number4.2 times a number ee
  • 16. ExamplesExamples Division phrasesDivision phrases::  the quotient of 25 and a numberthe quotient of 25 and a number bb  the numberthe number yy divided by 2divided by 2  2.5 divide2.5 divide gg
  • 17. ExamplesExamples converting f feet into inchesconverting f feet into inches a car travels at 75 mph for h hoursa car travels at 75 mph for h hours the area of a rectangle with a lengththe area of a rectangle with a length of 10 and a width of wof 10 and a width of w
  • 18. ExamplesExamples converting i inches into feetconverting i inches into feet the cost for tickets if you purchase 5the cost for tickets if you purchase 5 adult tickets at x dollars eachadult tickets at x dollars each the cost for tickets if you purchase 3the cost for tickets if you purchase 3 children’s tickets at y dollars eachchildren’s tickets at y dollars each
  • 19. ExamplesExamples the total cost for 5 adult tickets and 3the total cost for 5 adult tickets and 3 children’s tickets using the dollarchildren’s tickets using the dollar amounts from the previous twoamounts from the previous two problems (problems e and f)problems (problems e and f)
  • 20. 2020 Do you find this slides were useful? One second of your life , can bring a smile in a girl life If Yes ,Join Dreams School “Campaign for Female Education” Help us in bringing a change in a girl life, because “When someone takes away your pens you realize quite how important education is”. Just Click on any advertisement on the page, your one click can make her smile. Eliminate Inequality “Not Women” One second of your life , can bring a smile in her life!! Do you find these slides were useful? If Yes ,Join Dreams School “Campaign for Female Education” Help us in bringing a change in a girl life, because “When someone takes away your pens you realize quite how important education is”. Just Click on any advertisement on the page, your one click can make her smile. We our doing our part & u ? Eliminate Inequality “Not Women”