By Mary Jane Sterling

**1,001 Algebra I perform difficulties For Dummies**

**Practice makes perfect—and is helping deepen your figuring out of algebra through fixing problems**

*1,001 Algebra I perform difficulties For Dummies*, with unfastened entry to on-line perform difficulties, takes you past the guideline and counsel provided in *Algebra I For Dummies*, supplying you with 1,001 possibilities to perform fixing difficulties from the foremost themes in algebra. you begin with a few simple operations, movement directly to algebraic homes, polynomials, and quadratic equations, and wind up with graphing. each perform query comprises not just an answer yet a step by step rationalization. From the e-book, go surfing and find:

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• a number of selection questions about all you math path topics

• custom-made reviews that song your growth and support express you the place you want to examine the most

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• perform difficulties classified as effortless, medium, or hard

Whether you're learning algebra on the highschool or university point, the perform difficulties in *1,001 Algebra I perform difficulties For Dummies* offer you an opportunity to perform and toughen the ability s you research within the school room and assist you refine your realizing of algebra.

**Note to readers:** *1,001 Algebra I perform difficulties For Dummies, *which purely comprises difficulties to unravel, is a brilliant significant other to *Algebra I For Dummies, second Edition* which deals entire guideline on all themes in a standard Algebra I course.

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**Additional resources for 1,001 Algebra I Practice Problems For Dummies**

**Sample text**

306. If 299. , then p(3) = 307. If q(x) = x! , then q(4) = 300. 308. If , then r(8) = Focusing on Function Notation 309. If , then t(–3) = 301–310 Evaluate the functions for the input value given. 301. If f (x) = x2 + 3x + 1, then f (2) = 310. If 302. If g(x) = 9 – 3x2, then g (–1) = 303. If , then h(–4) = , then w(4) = 39 40 Part I: The Questions Chapter 7 Multiplying by One or More Terms M ultiplying algebraic expressions is much like multiplying numbers, but the introduction of variables makes the process just a bit more interesting.

388. 382. 389. 383. 390. 384. 391. 385. 392. Using Long Division to Divide with Binomials 386–395 Divide each numerator by the binomial, using long division. Write any remainders as fractions. 386. 387. 393. 394. 395.

0001 = Simplifying Complex Fractions 105–110 Simplify the complex fractions. 112. 123 = 105. 113. 043x = 106. 114. 712y = 107. Multiplying Decimals 108. 115–118 Find the products of the decimal numbers and variable expressions. 115. 056 = 109. 116. 5) = 110. 19 20 Part I: The Questions 117. 004x) = 118. 1y) = 124. 037 = Dividing Decimals 120. 1 = 121. 0123 = 122. 03 = Changing Fractions to Decimals 119–124 Find the quotients of the decimal numbers. Round the answer to three decimal places, if necessary.