Elementary Algebra - 17th Edition - by Lynn Marecek, MaryAnne Anthony-Smith - ISBN 9780998625713

Elementary Algebra
17th Edition
Lynn Marecek, MaryAnne Anthony-Smith
Publisher: OpenStax - Rice University
ISBN: 9780998625713

Solutions for Elementary Algebra

Problem 1.23TI:
Translate from algebra into English: (a)1427 (b)1928 (c)1242 (d)x71
Problem 1.24TI:
Translate from algebra into English: (a)1915 (b)7=125 (c)1538 (d)y+36
Problem 1.25TI:
Determine if each is an expression or an equation: (a) 3(x7)=27 (b) 5(4y2)7
Problem 1.26TI:
Determine if each is an expression or an equation: (a)y214 (b)4x6=22 .
Problem 1.27TI:
Simplify: (a)53 (b)17 .
Problem 1.28TI:
Simplify: (a) 72 (b) 05 .
Problem 1.29TI:
Simplify: (a)1252 (b)(125)2
Problem 1.30TI:
Simplify: (a)8+39 (b)(8+3)9
Problem 1.31TI:
Simplify: 305+10(32) .
Problem 1.32TI:
Simplify: 7010+4(62) .
Problem 1.33TI:
Simplify: 9+53[4(9+3)].
Problem 1.34TI:
Simplify: 722[4(5+1)].
Problem 1.35TI:
Evaluate 8x3 , when (a) x=2 and (b) x=1 .
Problem 1.36TI:
Evaluate 4y4 , when (a) y=3 and (b) y=5 .
Problem 1.37TI:
Evaluate x=3 , when (a) x2 (b) 4x .
Problem 1.38TI:
Evaluate x=6 , when (a) x3 (b) 2x
Problem 1.39TI:
Evaluate 3x2+4x+1 when x=3 .
Problem 1.40TI:
Evaluate 6x24x7 when x=2 .
Problem 1.41TI:
Identify the coefficient of each term: (a) 17x (b) 41b2 (c) z.
Problem 1.42TI:
Identify the coefficient of each term: (a) 9p (b) 13a3 (c) y3 .
Problem 1.43TI:
Identify the like terms: 9, 2x3 , y2,8x3 , 15 9y , 11y2
Problem 1.44TI:
Identify the like terms: 4x3,8x2,19,3x2,24,6x3 .
Problem 1.45TI:
Identify the terms in the expression 4x2+5x+17 .
Problem 1.46TI:
Identify the terms in the expression 5x+2y .
Problem 1.47TI:
Simplify: 3x2+7x+9+7x2+9x+8 .
Problem 1.48TI:
Simplify: 4y2+5y+2+8y2+4y+5 .
Problem 1.49TI:
Translate the English phrase into an algebraic expression: (a) the difference of 14x2 and 13(b) the...
Problem 1.50TI:
Translate the English phrase into an algebraic expression: (a) the sum of 17y2 and 19 (b) the...
Problem 1.51TI:
Translate the English phrase into an algebraic expression: (a) Eleven more than x (b) Fourteen less...
Problem 1.52TI:
Translate the English phrase into an algebraic expression: (a) 13 more than z (b) 18 less than 8x.
Problem 1.53TI:
Translate the English phrase into an algebraic expression: (a) four times the sum of p and q (b) the...
Problem 1.54TI:
Translate the English phrase into an algebraic expression: (a) the difference of two times x and 8,...
Problem 1.55TI:
The length of a rectangle is 7 less than the width. Let w represent the width of the rectangle....
Problem 1.56TI:
The width of a rectangle is 6 less than the length. Let I represent the length of the rectangle....
Problem 1.57TI:
Geoffrey has dimes and quarters in his pocket. The number of dimes is eight less than four times the...
Problem 1.58TI:
Lauren has dimes and nickels in her purse. The number of dimes is three more than seven times the...
Problem 83E:
In the following exercises, translate from algebra to English. 83. 169
Problem 84E:
In the following exercises, translate from algebra to English. 84. 39
Problem 85E:
In the following exercises, translate from algebra to English. 85. 284
Problem 86E:
In the following exercises, translate from algebra to English. 86. x+11
Problem 87E:
In the following exercises, translate from algebra to English. 87. (2)(7)
Problem 88E:
In the following exercises, translate from algebra to English. 88. (4)(8)
Problem 89E:
In the following exercises, translate from algebra to English. 89. 1421
Problem 90E:
In the following exercises, translate from algebra to English. 90. 1735
Problem 91E:
In the following exercises, translate from algebra to English. 91. 3619
Problem 92E:
In the following exercises, translate from algebra to English. 92. 6n=36
Problem 93E:
In the following exercises, translate from algebra to English. 93. y16
Problem 94E:
In the following exercises, translate from algebra to English. 94. y48
Problem 95E:
In the following exercises, translate from algebra to English. 95. 2186
Problem 96E:
In the following exercises, translate from algebra to English. 96. a112
Problem 97E:
In the following exercises, determine if each is an expression or an equation. 97. 96=54
Problem 98E:
In the following exercises, determine if each is an expression or an equation. 98. 79=63
Problem 99E:
In the following exercises, determine if each is an expression or an equation. 99. 54+3
Problem 100E:
In the following exercises, determine if each is an expression or an equation. 100. x+7
Problem 101E:
In the following exercises, determine if each is an expression or an equation. 101. x+9
Problem 102E:
In the following exercises, determine if each is an expression or an equation. 102. y5=25
Problem 103E:
In the following exercises, simplify each expression. 103. 53
Problem 104E:
In the following exercises, simplify each expression. 104. 83
Problem 105E:
In the following exercises, simplify each expression. 105. 28
Problem 106E:
In the following exercises, simplify each expression. 106. 105
Problem 107E:
In the following exercises, simplify using the order of operations. (a)3+85 (b)(3+8)5
Problem 108E:
In the following exercises, simplify using the order of operations. 108. (a) 2+63 (b) (2+6)3
Problem 109E:
In the following exercises, simplify using the order of operations. 109. 2312(95)
Problem 110E:
In the following exercises, simplify using the order of operations. 110. 3218(115)
Problem 111E:
In the following exercises, simplify using the order of operations. 111. 38+52
Problem 112E:
In the following exercises, simplify using the order of operations. 112. 47+35
Problem 113E:
In the following exercises, simplify using the order of operations. 113. 2+8(6+1)
Problem 114E:
In the following exercises, simplify using the order of operations. 114. 4+6(3+6)
Problem 115E:
In the following exercises, simplify using the order of operations. 115. 412/8
Problem 116E:
In the following exercises, simplify using the order of operations. 116. 236/6
Problem 117E:
In the following exercises, simplify using the order of operations. 117. (6+10)(2+2)
Problem 118E:
In the following exercises, simplify using the order of operations. 118. (9+12)(3+4)
Problem 119E:
In the following exercises, simplify using the order of operations. 119. 204+65
Problem 120E:
In the following exercises, simplify using the order of operations. 120. 333+82
Problem 121E:
In the following exercises, simplify using the order of operations. 121. 32+72
Problem 122E:
In the following exercises, simplify using the order of operations. 112. (3+7)2
Problem 123E:
In the following exercises, simplify using the order of operations. 123. 3(1+96)42
Problem 124E:
In the following exercises, simplify using the order of operations. 124. 5(2+84)72
Problem 125E:
In the following exercises, simplify using the order of operations. 125. 2[1+3(102)]
Problem 126E:
In the following exercises, simplify using the order of operations. 126. 5[2+4(32)]
Problem 127E:
In the following exercises, evaluate the following expressions. 127. 7x+8 when x=2
Problem 128E:
In the following exercises, evaluate the following expressions. 128. 8x6 when x=7
Problem 129E:
In the following exercises, evaluate the following expressions. 129. x2 when x=12
Problem 130E:
In the following exercises, evaluate the following expressions. 130. x3 when x=5
Problem 131E:
In the following exercises, evaluate the following expressions. 131. x2 when x=2
Problem 132E:
In the following exercises, evaluate the following expressions. 132. 4x when x=2
Problem 133E:
In the following exercises, evaluate the following expressions. 133. x2+3x7 when x=4
Problem 134E:
In the following exercises, evaluate the following expressions. 134. 6x+3y9 , when x=6,y=9
Problem 135E:
In the following exercises, evaluate the following expressions. 135. (xy)2 when x=10,y=7
Problem 136E:
In the following exercises, evaluate the following expressions. 136. (x+y)2 when x=6,y=9
Problem 137E:
In the following exercises, evaluate the following expressions. 137. a2+b2 when a=3,b=8
Problem 138E:
In the following exercises, evaluate the following expressions. 138. r2s2 when r=12 , s=5
Problem 139E:
In the following exercises, evaluate the following expressions. 139. 2l+2w when l=15,w=12
Problem 140E:
In the following exercises, evaluate the following expressions. 140. 2l+2w when l=18,w=14
Problem 141E:
In the following exercises, identify the coefficient of each term. 141. 8a
Problem 142E:
In the following exercises, identify the coefficient of each term. 142. 13m
Problem 143E:
In the following exercises, identify the coefficient of each term. 143. 5r2
Problem 144E:
In the following exercises, identify the coefficient of each term. 144. 6x3
Problem 145E:
In the following exercises, identify the like terms. 145. x3,8x,14,8y,5,8x3
Problem 146E:
In the following exercises, identify the like terms. 146. 6z,3w2,1,6z2,4z,w2
Problem 147E:
In the following exercises, identify the like terms. 147. 9a,a2,16,16b2,4,9b2
Problem 148E:
In the following exercises, identify the like terms. 148. 3,25r2,10s,10r,4r2,3s
Problem 149E:
In the following exercises, identify the terms in each expression. 149. 15x2+6x+2
Problem 150E:
In the following exercises, identify the terms in each expression. 150. 11x2+8x+5
Problem 151E:
In the following exercises, identify the terms in each expression. 151. 10y3+y+2
Problem 152E:
In the following exercises, identify the terms in each expression. 152. 9y3+y+5
Problem 153E:
In the following exercises, simplify the following expressions by combining like terms. 153. 10x+3x
Problem 154E:
In the following exercises, simplify the following expressions by combining like 154. 15x+4x
Problem 155E:
In the following exercises, simplify the following expressions by combining like terms. 155. 4c+2c+c
Problem 156E:
In the following exercises,, simplify the following expressions by combining like terms. 156....
Problem 157E:
In the following exercises, simplify the following expressions by combining like terms. 157....
Problem 158E:
In the following exercises, simplify the following expressions by combining like terms. 158....
Problem 159E:
In the following exercises, simplify the following expressions by combining like terms. 159....
Problem 160E:
In the following exercises,, simplify the following expressions by combining like terms. 160....
Problem 161E:
In the following exercises, simplify the following expressions by combining like terms. 161....
Problem 162E:
In the following exercises, simplify the following expressions by combining like terms. 162....
Problem 163E:
In the following exercises, translate the phrases into algebraic expressions. 163. the difference of...
Problem 164E:
In the following exercises, translate the phrases into algebraic expressions. 164. the difference of...
Problem 165E:
In the following exercises, translate the phrases into algebraic expressions. 165. the product of 9...
Problem 166E:
In the following exercises, translate the phrases into algebraic expressions. 166. the product of 8...
Problem 167E:
In the following exercises, translate the phrases into algebraic expressions. 167. the quotient of...
Problem 168E:
In the following exercises, translate the phrases into algebraic expressions. 168. the quotient of...
Problem 169E:
In the following exercises, translate the phrases into algebraic expressions. 169. the sum of 8x and...
Problem 170E:
In the following exercises, translate the phrases into algebraic expressions. 170. the sum of 13x...
Problem 171E:
In the following exercises, translate the phrases into algebraic expressions. 171. the quotient of y...
Problem 172E:
In the following exercises, translate the phrases into algebraic expressions. 172. the quotient of y...
Problem 173E:
In the following exercises, translate the phrases into algebraic expressions. 173. eight times the...
Problem 174E:
In the following exercises, translate the phrases into algebraic expressions. 174. seven times the...
Problem 175E:
In the following exercises, translate the phrases into algebraic expressions. 175. Eric has rock and...
Problem 176E:
In the following exercises, translate the phrases into algebraic expressions. 176. The number of...
Problem 177E:
In the following exercises, translate the phrases into algebraic expressions. 177. Greg has nickels...
Problem 178E:
In the following exercises, translate the phrases into algebraic expressions. 178. Jeannette has $5...
Problem 179E:
Car insurance Justin’s car insurance has a $750 deductible per incident. This means that he pays...
Problem 180E:
Home insurance Armando’s home insurance has a $2,500 deductible per incident. This means that he...
Problem 181E:
Explain the difference between an expression and equation.
Problem 182E:
Why is it important to use the order of operations to simplify an expression?
Problem 183E:
Explain how you identify the like terms in the expression 8a2+4a+9a21.
Problem 184E:
Explain the difference between the phrases “4 times the sum of x and y” and “the sum of 4 times x...

Browse All Chapters of This Textbook

Chapter 1 - FoundationsChapter 1.1 - Introduction To Whole NumbersChapter 1.2 - Use The Language Of AlgebraChapter 1.3 - Add And Subtract IntegersChapter 1.4 - Multiply And Divide IntegersChapter 1.5 - Visualize FractionsChapter 1.6 - Add And Subtract FractionsChapter 1.7 - DecimalsChapter 1.8 - The Real NumbersChapter 1.9 - Properties Of Real Numbers
Chapter 1.10 - Systems Of MeasurementChapter 2 - Solving Linear Equations And InequalitiesChapter 2.1 - Solve Equations Using The Subtraction And Addition Properties Of EqualityChapter 2.2 - Solve Equations Using The Division And Multiplication Properties Of EqualityChapter 2.3 - Solve Equations With Variables And Constants On Both SidesChapter 2.4 - Use A General Strategy To Solve Linear EquationsChapter 2.5 - Solve Equations With Fractions Or DecimalsChapter 2.6 - Solve A Formula For A Specific VariableChapter 2.7 - Solve Linear InequalitiesChapter 3 - Math ModelsChapter 3.1 - Use A Problem-solving StrategyChapter 3.2 - Solve Percent ApplicationsChapter 3.3 - Solve Mixture ApplicationsChapter 3.4 - Solve Geometry Applications: Triangles, Rectangles, And The Pythagorean TheoremChapter 3.5 - Solve Uniform Motion ApplicationsChapter 3.6 - Solve Applications With Linear InequalitiesChapter 4 - GraphsChapter 4.1 - Use The Rectangular Coordinate SystemChapter 4.2 - Graph Linear Equations In Two VariablesChapter 4.3 - Graph With InterceptsChapter 4.4 - Understand Slope Of A LineChapter 4.5 - Use The Slope–intercept Form Of An Equation Of A LineChapter 4.6 - Find The Equation Of A LineChapter 4.7 - Graphs Of Linear InequalitiesChapter 5 - Systems Of Linear EquationsChapter 5.1 - Solve Systems Of Equations By GraphingChapter 5.2 - Solve Systems Of Equations By SubstitutionChapter 5.3 - Solve Systems Of Equations By EliminationChapter 5.4 - Solve Applications With Systems Of EquationsChapter 5.5 - Solve Mixture Applications With Systems Of EquationsChapter 5.6 - Graphing Systems Of Linear InequalitiesChapter 6 - PolynomialsChapter 6.1 - Add And Subtract PolynomialsChapter 6.2 - Use Multiplication Properties Of ExponentsChapter 6.3 - Multiply PolynomialsChapter 6.4 - Special ProductsChapter 6.5 - Divide MonomialsChapter 6.6 - Divide PolynomialsChapter 6.7 - Integer Exponents And Scientific NotationChapter 7 - FactoringChapter 7.1 - Greatest Common Factor And Factor By GroupingChapter 7.2 - Factor Quadratic Trinomials With Leading Coefficient 1Chapter 7.3 - Factor Quadratic Trinomials With Leading Coefficient Other Than 1Chapter 7.4 - Factor Special ProductsChapter 7.5 - General Strategy For Factoring PolynomialsChapter 7.6 - Quadratic EquationsChapter 8 - Rational Expressions And EquationsChapter 8.1 - Simplify Rational ExpressionsChapter 8.2 - Multiply And Divide Rational ExpressionsChapter 8.3 - Add And Subtract Rational Expressions With A Common DenominatorChapter 8.4 - Add And Subtract Rational Expressions With Unlike DenominatorsChapter 8.5 - Simplify Complex Rational ExpressionsChapter 8.6 - Solve Rational EquationsChapter 8.7 - Solve Proportion And Similar Figure ApplicationsChapter 8.8 - Solve Uniform Motion And Work ApplicationsChapter 8.9 - Use Direct And Inverse VariationChapter 9 - Roots And RadicalsChapter 9.1 - Simplify And Use Square RootsChapter 9.2 - Simplify Square RootsChapter 9.3 - Add And Subtract Square RootsChapter 9.4 - Multiply Square RootsChapter 9.5 - Divide Square RootsChapter 9.6 - Solve Equations With Square RootsChapter 9.7 - Higher RootsChapter 9.8 - Rational ExponentsChapter 10 - Quadratic EquationsChapter 10.1 - Solve Quadratic Equations Using The Square Root PropertyChapter 10.2 - Solve Quadratic Equations By Completing The SquareChapter 10.3 - Solve Quadratic Equations Using The Quadratic FormulaChapter 10.4 - Solve Applications Modeled By Quadratic EquationsChapter 10.5 - Graphing Quadratic Equations

Sample Solutions for this Textbook

We offer sample solutions for Elementary Algebra homework problems. See examples below:

Chapter 1, Problem 913REChapter 2, Problem 512REChapter 3, Problem 339REChapter 4, Problem 556REChapter 5, Problem 327REChapter 6, Problem 588REChapter 7, Problem 363REChapter 8, Problem 513REChapter 9, Problem 606RE
Chapter 10, Problem 213RE

More Editions of This Book

Corresponding editions of this textbook are also available below:

ELEMENTARY ALGEBRA VOL 1-2
17th Edition
ISBN: 9781506698205
Elementary Algebra (OER)
17th Edition
ISBN: 9781947172258

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