INTERMEDIATE ALGEBRA (OER) - 19th Edition - by OpenStax - ISBN 9781506698212

INTERMEDIATE ALGEBRA (OER)
19th Edition
OpenStax
Publisher: XANEDU PUBLISHING
ISBN: 9781506698212

Solutions for INTERMEDIATE ALGEBRA (OER)

Problem 1.89TI:
Simplify: 23r+14s+9r+15s .
Problem 1.90TI:
Simplify: 37m+21n+4m15n .
Problem 1.91TI:
Simplify: (715+58)+38 .
Problem 1.92TI:
Simplify: (29+712)+512 .
Problem 1.93TI:
Simplify: 27a+(48a)+27a .
Problem 1.94TI:
Simplify: 39x+(92x)+(39x) .
Problem 1.95TI:
Simplify: 916549169 .
Problem 1.96TI:
Simplify: 6171125176 .
Problem 1.97TI:
Simplify: (a) 0m+7 , where m7, (b) 186c0 ,where 186c0 .
Problem 1.98TI:
Simplify: (a) 0d4 where d4 (b) 154q0 , where 154q0 .
Problem 1.99TI:
Simplify: 4(x+2) .
Problem 1.100TI:
Simplify: 6(x+7) .
Problem 1.101TI:
Simplify: 6(56y+12) .
Problem 1.102TI:
Simplify: 12(13n+34) .
Problem 1.103TI:
Simplify: 100(0.7+0.15p) .
Problem 1.104TI:
Simplify: 100(0.04+0.35d) .
Problem 1.105TI:
Simplify: 5(23a) .
Problem 1.106TI:
Simplify: 7(815y) .
Problem 1.107TI:
Simplify: (z11) .
Problem 1.108TI:
Simplify: (x4) .
Problem 1.109TI:
Simplify: 93(x+2) .
Problem 1.110TI:
Simplify: 7x5(x+4) .
Problem 1.111TI:
Simplify: 6(x9)(x+12) .
Problem 1.112TI:
Simplify: 8(x1)(x+5) .
Problem 313E:
In the following exercises, simplify. 313. 43m+(12n)+(16m)+(9n)
Problem 314E:
In the following exercises, simplify. 314. 22p+17q+(35p)+(27q)
Problem 315E:
In the following exercises, simplify. 315. 38g+112h+78g+512h
Problem 316E:
In the following exercises, simplify. 316. 56a+310b+16a+910b
Problem 317E:
In the following exercises, simplify. 317. 6.8p+9.14q+(4.37p)+(0.88q)
Problem 318E:
In the following exercises, simplify. 318. 9.6m+7.22n+(2.19m)+(0.65n)
Problem 319E:
In the following exercises, simplify. 319. 24738
Problem 320E:
In the following exercises, simplify. 320. 361149
Problem 321E:
In the following exercises, simplify. 321. (56+815)+715
Problem 322E:
In the following exercises, simplify. 322. (1112+49)+59
Problem 323E:
In the following exercises, simplify. 323. 17(0.25)(4)
Problem 324E:
In the following exercises, simplify. 324. 36(0.2)(5)
Problem 325E:
In the following exercises, simplify. 325. [2.48(12)](0.5)
Problem 326E:
In the following exercises, simplify. 326. [9.731(4)](0.75)
Problem 327E:
In the following exercises, simplify. 327. 12(56p)
Problem 328E:
In the following exercises, simplify. 328. 20(35q)
Problem 329E:
In the following exercises, simplify. 329. 19a+4419a
Problem 330E:
In the following exercises, simplify. 330. 27c+1627c
Problem 331E:
In the following exercises, simplify. 331. 12+78+(12)
Problem 332E:
In the following exercises, simplify. 332. 25+512+(25)
Problem 333E:
In the following exercises, simplify. 333. 10(0.1d)
Problem 334E:
In the following exercises, simplify. 334. 100(0.01p)
Problem 335E:
In the following exercises, simplify. 335. 3204911203
Problem 336E:
In the following exercises, simplify. 336. 13182571813
Problem 337E:
In the following exercises, simplify. 337. 0u4.99, where u4.99
Problem 338E:
In the following exercises, simplify. 338. 0(y16) where x16
Problem 339E:
In the following exercises, simplify. 339. 325a0, where 325a0
Problem 340E:
In the following exercises, simplify. 340. 289b0, where 289b0
Problem 341E:
In the following exercises, simplify. 341. (34+910m)0 where 34+910m0
Problem 342E:
In the following exercises, simplify. 342. (516n37)0, where 516n370
Problem 343E:
In the following exercises, simplify using the Distributive Property. 343. 8(4y+9)
Problem 344E:
In the following exercises, simplify using the Distributive Property. 344. 9(3w+7)
Problem 345E:
In the following exercises, simplify using the Distributive Property. 345. 6(c13)
Problem 346E:
In the following exercises, simplify using the Distributive Property. 346. 7(y13)
Problem 347E:
In the following exercises, simplify using the Distributive Property. 347. 14(3q+12)
Problem 348E:
In the following exercises, simplify using the Distributive Property. 348. 15(4m+20)
Problem 349E:
In the following exercises, simplify using the Distributive Property. 349. 9(59y13)
Problem 350E:
In the following exercises, simplify using the Distributive Property. 350. 10(310x25)
Problem 351E:
In the following exercises, simplify using the Distributive Property. 351. 12(14+23r)
Problem 352E:
In the following exercises, simplify using the Distributive Property. 352. 12(16+34s)
Problem 353E:
In the following exercises, simplify using the Distributive Property. 353. 1535(4d+10)
Problem 354E:
In the following exercises, simplify using the Distributive Property. 354. 1856(15h+24)
Problem 355E:
In the following exercises, simplify using the Distributive Property. 355. r(s18)
Problem 356E:
In the following exercises, simplify using the Distributive Property. 356. u(v10)
Problem 357E:
In the following exercises, simplify using the Distributive Property. 357. (y+4)p
Problem 358E:
In the following exercises, simplify using the Distributive Property. 358. (a+7)x
Problem 359E:
In the following exercises, simplify using the Distributive Property. 359. 7(4p+1)
Problem 360E:
In the following exercises, simplify using the Distributive Property. 360. 9(9a+4)
Problem 361E:
In the following exercises, simplify using the Distributive Property. 361. 3(x6)
Problem 362E:
In the following exercises, simplify using the Distributive Property. 362. 4(q7)
Problem 363E:
In the following exercises, simplify using the Distributive Property. 363. (3x7)
Problem 364E:
In the following exercises, simplify using the Distributive Property. 364. (5p4)
Problem 365E:
In the following exercises, simplify using the Distributive Property. 365. 163(y+8)
Problem 366E:
In the following exercises, simplify using the Distributive Property. 366. 184(x+2)
Problem 367E:
In the following exercises, simplify using the Distributive Property. 367. 411(3c2)
Problem 368E:
In the following exercises, simplify using the Distributive Property. 368. 96(7n5)
Problem 369E:
In the following exercises, simplify using the Distributive Property. 369. 22(a+3)
Problem 370E:
In the following exercises, simplify using the Distributive Property. 370. 8(r7)
Problem 371E:
In the following exercises, simplify using the Distributive Property. 371. (5m3)(m+7)
Problem 372E:
In the following exercises, simplify using the Distributive Property. 372. (4y1)(y2)
Problem 373E:
In the following exercises, simplify using the Distributive Property. 373. 9(8x3)(2)
Problem 374E:
In the following exercises, simplify using the Distributive Property. 374. 4(6x1)(8)
Problem 375E:
In the following exercises, simplify using the Distributive Property. 375. 5(2n+9)+12(n3)
Problem 376E:
In the following exercises, simplify using the Distributive Property. 376. 9(5u+8)+2(u6)
Problem 377E:
In the following exercises, simplify using the Distributive Property. 377. 14(c1)8(c6)
Problem 378E:
In the following exercises, simplify using the Distributive Property. 378. 11(n7)5(n1)
Problem 379E:
In the following exercises, simplify using the Distributive Property. 379. 6(7y+8)(30y15)
Problem 380E:
In the following exercises, simplify using the Distributive Property. 380. 7(3n+9)(4n13)
Problem 381E:
In your own words, state the Associative Property of addition.
Problem 382E:
What is the difference between the additive inverse and the multiplicative inverse of a number?
Problem 383E:
Simplify 8(x14) using the Distributive Property and explain each step.
Problem 384E:
Explain how you can multiply 4($5. 97) without paper or calculator by thinking of $5. 97 as 60.03...

Browse All Chapters of This Textbook

Chapter 1 - FoundationsChapter 1.1 - Use The Language Of AlgebraChapter 1.2 - IntegersChapter 1.3 - FractionsChapter 1.4 - DecimalsChapter 1.5 - Properties Of Real NumbersChapter 2 - Solving Linear EquationsChapter 2.1 - Use A General Strategy To Solve Linear EquationsChapter 2.2 - Use A Problem Solving StrategyChapter 2.3 - Solve A Formula For A Specific Variable
Chapter 2.4 - Solve Mixture And Uniform Motion ApplicationsChapter 2.5 - Solve Linear InequalitiesChapter 2.6 - Solve Compound InequalitiesChapter 2.7 - Solve Absolute Value InequalitiesChapter 3 - Graphs And FunctionsChapter 3.1 - Graph Linear Equations In Two VariablesChapter 3.2 - Slope Of A LineChapter 3.3 - Find The Equation Of A LineChapter 3.4 - Graph Linear Inequalities In Two VariablesChapter 3.5 - Relations And FunctionsChapter 3.6 - Graphs Of FunctionsChapter 4 - Systems Of Linear EquationsChapter 4.1 - Solve Systems Of Linear Equations With Two VariablesChapter 4.2 - Solve Applications With Systems Of EquationsChapter 4.3 - Solve Mixture Applications With Systems Of EquationsChapter 4.4 - Solve Systems Of Equations With Three VariablesChapter 4.5 - Solve Systems Of Equations Using MatricesChapter 4.6 - Solve Systems Of Equations Using DeterminantsChapter 4.7 - Graphing Systems Of Linear InequalitiesChapter 5 - Polynomials And Polynomial FunctionsChapter 5.1 - Add And Subtract PolynomialsChapter 5.2 - Properties Of Exponents And Scientific NotationChapter 5.3 - Multiply PolynomialsChapter 5.4 - Dividing PolynomialsChapter 6 - FactoringChapter 6.1 - Greatest Common Factor And Factor By GroupingChapter 6.2 - Factor TrinomialsChapter 6.3 - Factor Special ProductsChapter 6.4 - General Strategy For Factoring PolynomialsChapter 6.5 - Polynomial EquationsChapter 7 - Rational Expressions And FunctionsChapter 7.1 - Multiply And Divide Rational ExpressionsChapter 7.2 - Add And Subtract Rational ExpressionsChapter 7.3 - Simplify Complex Rational ExpressionsChapter 7.4 - Solve Rational EquationsChapter 7.5 - Solve Applications With Rational EquationsChapter 7.6 - Solve Rational InequalitiesChapter 8 - Roots And RadicalsChapter 8.1 - Simplify Expressions With RootsChapter 8.2 - Simplify Radical ExpressionsChapter 8.3 - Simplify Rational ExponentsChapter 8.4 - Add, Subtract, And Multiply Radical ExpressionsChapter 8.5 - Divide Radical ExpressionsChapter 8.6 - Solve Radical EquationsChapter 8.7 - Use Radicals In FunctionsChapter 8.8 - Use The Complex Number SystemChapter 9 - Quadratic Equations And FunctionsChapter 9.1 - Solve Quadratic Equations Using The Square Root PropertyChapter 9.2 - Solve Quadratic Equations By Completing The SquareChapter 9.3 - Solve Quadratic Equations Using The Quadratic FormulaChapter 9.4 - Solve Quadratic Equations In Quadratic FormChapter 9.5 - Solve Applications Of Quadratic EquationsChapter 9.6 - Graph Quadratic Functions Using PropertiesChapter 9.7 - Graph Quadratic Functions Using TransformationsChapter 9.8 - Solve Quadratic InequalitiesChapter 10 - Exponential And Logarithmic FunctionsChapter 10.1 - Finding Composite And Inverse FunctionsChapter 10.2 - Evaluate And Graph Exponential FunctionsChapter 10.3 - Evaluate And Graph Logarithmic FunctionsChapter 10.4 - Use The Properties Of LogarithmsChapter 10.5 - Solve Exponential And Logarithmic EquationsChapter 11 - ConicsChapter 11.1 - Distance And Midpoint Formulas; CirclesChapter 11.2 - ParabolasChapter 11.3 - EllipsesChapter 11.4 - HyperbolasChapter 11.5 - Solve Systems Of Nonlinear EquationsChapter 12 - Sequences, Series And Binomial TheoremChapter 12.1 - SequencesChapter 12.2 - Arithmetic SequencesChapter 12.3 - Geometric Sequences And SeriesChapter 12.4 - Binomial Theorem

Sample Solutions for this Textbook

We offer sample solutions for INTERMEDIATE ALGEBRA (OER) homework problems. See examples below:

Chapter 1, Problem 385REChapter 2, Problem 496REChapter 3, Problem 391REChapter 4, Problem 328REChapter 5, Problem 342REChapter 6, Problem 327REChapter 7, Problem 377REChapter 8, Problem 481REChapter 9, Problem 395RE
Chapter 10, Problem 356REChapter 11, Problem 244REChapter 12, Problem 240RE

More Editions of This Book

Corresponding editions of this textbook are also available below:

INTERMEDIATE ALGEBRA 2E (OER)
2nd Edition
ISBN: 9781975076481
Intermediate Algebra
19th Edition
ISBN: 9780998625720
INTERMEDIATE ALGEBRA
17th Edition
ISBN: 9781947172265

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