Algebra 1 Skills Needed to be Successful in Algebra 2
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1 Algebra 1 Skills Needed to be Successful in Algebra A. Simplifing Polnomial Epressions Objectives: The student will be able to: Appl the appropriate arithmetic operations and algebraic properties needed to simplif an algebraic epression. Simplif polnomial epressions using addition and subtraction. Multipl a monomial and polnomial. B. Solving Equations Objectives: The student will be able to: Solve multi-step equations. Solve a literal equation for a specific variable, and use formulas to solve problems. C. Rules of Eponents Objectives: The student will be able to: Simplif epressions using the laws of eponents. Evaluate powers that have zero or negative eponents. D. Binomial Multiplication Objectives: The student will be able to: Multipl two binomials. E. Factoring Objectives: The student will be able to: Identif the greatest common factor of the terms of a polnomial epression. Epress a polnomial as a product of a monomial and a polnomial. Find all factors of the quadratic epression a + b + c b factoring and graphing. F. Radicals Objectives: The student will be able to: Simplif radical epressions. G. Graphing Lines Objectives: The student will be able to: Identif and calculate the slope of a line. Graph linear equations using a variet of methods. Determine the equation of a line. H. Regression and Use of the Graphing Calculator Objectives: The student will be able to: Draw a scatter plot, find the line of best fit, and use it to make predictions. Graph and interpret real-world situations using linear models. 4
2 A. Simplifing Polnomial Epressions I. Combining Like Terms - You can add or subtract terms that are considered "like", or terms that have the same variable(s) with the same eponent(s). E. 1: E. : -8h + 10h - 1h - 15h -8h + 10h - 1h - 15h -0h - 5h II. Appling the Distributive Propert - Ever term inside the parentheses is multiplied b the term outside of the parentheses. E. 1: (9 " 4) # 9 " # 4 7 "1 E. : 4 (5 + 6) 4 " " III. Combining Like Terms AND the Distributive Propert (Problems with a Mi!) - Sometimes problems will require ou to distribute AND combine like terms!! E. 1: (4 " ) +1 # 4 " # +1 1 " " 6 E. : (1 " 5) " 9("7 +10) #1 " # 5" 9("7) " 9(10) 6 "15+ 6" 90 "
3 PRACTICE SET 1 Simplif. 1. 8! ! n! (! 4n) 4.! (11b! ) q ( ) 6.! ( 5! 6) 7. (18z! 4w) + (10z! 6w) 8. ( 8c + ) + 1(4c! 10)! 9. 9(6! )! (9 ) 10.! (! ) + 6(5 + 7) 6
4 I. Solving Two-Step Equations B. Solving Equations A couple of hints: 1. To solve an equation, UNDO the order of operations and work in the reverse order.. REMEMBER! Addition is undone b subtraction, and vice versa. Multiplication is undone b division, and vice versa. E. 1: 4 " = = 4 4 = 8 E. : 87 = " " 1 " 1 66 = "11 "11 "11 " 6 = II. Solving Multi-step Equations With Variables on Both Sides of the Equal Sign - When solving equations with variables on both sides of the equal sign, be sure to get all terms with variables on one side and all the terms without variables on the other side. E. : = " 4 " 4 8 = " 4 " 4 4 = = 6 III. Solving Equations that need to be simplified first - In some equations, ou will need to combine like terms and/or use the distributive propert to simplif each side of the equation, and then begin to solve it. E. 4 : 5(4 " 7) = " 5 = "10 "10 10 " 5 = = = 8 7
5 PRACTICE SET Solve each equation. You must show all work. 1. 5! =. 140 = (! 4) = ! = = 4(1! 9) = ! 68 7.! 11 =! 5(! 8) ! 7! 10 = ! 15 =! (! 8) 10.! ( 1! 6) = IV. Solving Literal Equations - A literal equation is an equation that contains more than one variable. - You can solve a literal equation for one of the variables b getting that variable b itself (isolating the specified variable). E.1: =18, Solve for. = 18 = 6 E. : 5a "10b = 0, Solve for a. +10b =+10b 5a = 0 +10b 5a 5 = b 5 a = 4 + b 8
6 PRACTICE SET Solve each equation for the specified variable. 1. Y + V = W, for V. 9wr = 81, for w. d f = 9, for f 4. d + t = 10, for 5. P = (g 9)180, for g h = 10 + u, for 9
7 C. Rules of Eponents Multiplication: Recall ( m )( n ) ( m+ n) = E: ( 4 )(4 5 )=(" 4)( 4 " 1 )( " 5 )=1 5 7 Division: Recall m ( m n)! n 5 5 4m j ' 4 $ ' m $ ' j $ = E: = 14m j % " =! 1 m j % m " % j "! &! #& #& # Powers: Recall ( m ) n ( m! n) = E: (! a bc ) = (! ) ( a ) ( b ) ( c ) =! 8a b c 0 Power of Zero: Recall = 1,! 0 E: = (5)(1)( ) = 5 PRACTICE SET 4 Simplif each epression m 1. ( c )( c)( c ). m. (k 4 ) d 5. ( q )( p q ) p z 5 z (! t 7 ) 8. g 0 5 f 9. (4h k )(15k h ) a b 6ab c 11. ( n m ) 4 1. ) 0 ( 1 1. (! 5a b)(ab c)(! b) ( ) ( )( ) 10
8 I. Reviewing the Distributive Propert D. Binomial Multiplication The distributive propert is used when ou want to multipl a single term b an epression. E 1: 8(5 8 " 5 40! 9) + 8 " (! 9)! 7 II. Multipling Binomials the FOIL method When multipling two binomials (an epression with two terms), we use the FOIL method. The FOIL method uses the distributive propert twice! FOIL is the order in which ou will multipl our terms. First Outer Inner Last E. 1: ( + 6)( + 10) FIRST OUTER First " > ( + 6)( + 10) Outer Inner > > 6 INNER LAST Last > (After combining like terms) 11
9 Recall: 4 = 4 4 = E. ( + 5) ( + 5) = ( + 5)(+5) Now ou can use the FOIL method to get a simplified epression. PRACTICE SET 5 Multipl. Write our answer in simplest form. 1. ( + 10)( 9). ( + 7)( 1). ( 10)( ) 4. ( 8)( + 81) 5. ( 1)(4 + ) 6. (- + 10)(-9 + 5) 7. (- 4)( + 4) 8. ( + 10) 9. (- + 5) 10. ( ) 1
10 E. Factoring I. Using the Greatest Common Factor (GCF) to Factor. Alwas determine whether there is a greatest common factor (GCF) first. E. 1 4! + 90 In this eample the GCF is. So when we factor, we have (! ). Now we need to look at the polnomial remaining in the parentheses. Can this trinomial be factored into two binomials? In order to determine this make a list of all of the factors of Since = -11 and (-5)(-6) = 0 we should choose -5 and -6 in order to factor the epression. The epression factors into (! 5)(! 6) Note: Not all epressions will have a GCF. If a trinomial epression does not have a GCF, proceed b tring to factor the trinomial into two binomials. II. Appling the difference of squares: a! b = ( a! b)( a + b) E. 4 "100 ( ) 4 " 5 ( )( + 5) 4 " 5 Since and 5 are perfect squares separated b a subtraction sign, ou can appl the difference of two squares formula. 1
11 PRACTICE SET 6 Factor each epression a b! 16ab + 8ab c.! 5 4. n + 8n g! 9g d + d! 8 7. z! 7z! 0 8. m + 18m ! k + 0k! 15 14
12 F. Radicals To simplif a radical, we need to find the greatest perfect square factor of the number under the radical sign (the radicand) and then take the square root of that number. E. 1: 7 6 " 6 E. : " 9 " 10 4 " " E. : OR E. : " " This is not simplified completel because 1 is divisible b 4 (another perfect square) 4 PRACTICE SET 7 Simplif each radical
13 G. Graphing Lines I. Finding the Slope of the Line that Contains each Pair of Points. Given two points with coordinates ( 1, 1) and (, ) the line containing the points is! m = 1.! E. (, 5) and (4, 1) E. (-, ) and (, ) 1! 5! 4! 1 m = = =! m = = 4!! (! ) 5 1 The slope is -. The slope is 5 1, the formula for the slope, m, of PRACTICE SET 8 1. (-1, 4) and (1, -). (, 5) and (-, 1). (1, -) and (-1, -) 4. (, -4) and (6, -4) 5. (, 1) and (-, -) 6. (5, -) and (5, 7) 16
14 II. Using the Slope Intercept Form of the Equation of a Line. The slope-intercept form for the equation of a line with slope m and -intercept b is E. =! 1 E. =! + 4 Slope: -intercept: -1 Slope:! -intercept: 4 = m + b. Place a point on the -ais at -1. Place a point on the -ais at. Slope is or /1, so travel up on Slope is -/4 so travel down on the the -ais and over 1 to the right. -ais and over 4 to the right. Or travel up on the -ais and over 4 to the left. PRACTICE SET = + 5. =! Slope: -intercept: Slope: -intercept: 17
15 . =! =! Slope: Slope: -intercept: -intercept 5. =! + 6. = Slope: Slope: -intercept: -intercept 18
16 III. Using Standard Form to Graph a Line. An equation in standard form can be graphed using several different methods. Two methods are eplained below. a. Re-write the equation in = m + b form, identif the -intercept and slope, then graph as in Part II above. b. Solve for the - and - intercepts. To find the -intercept, let = 0 and solve for. To find the -intercept, let = 0 and solve for. Then plot these points on the appropriate aes and connect them with a line. E.! = 10 a. Solve for. OR b. Find the intercepts:! =! + 10 let = 0 : let = 0:! + 10 =!! (0) = 10 (0)! = =! = 10! = 10 = 5 10 =! So -intercept is (5, 0) & 10 # So -intercept is $ 0,'! % " On the -ais place a point at On the -ais place a point at! Connect the points with the line. =! 1 19
17 PRACTICE SET =. 5 + = 10. = ! = 9 0
18 5.! + 6 = 1 6. =! 1
19 H. Regression and Use of the Graphing Calculator Note: For guidance in using our calculator to graph a scatterplot and finding the equation of the linear regression (line of best fit), please see the calculator direction sheet included in the back of the review packet. PRACTICE SET The following table shows the math and science test scores for a group of ninth graders. Math Test Scores Science Test Scores Let's find out if there is a relationship between a student's math test score and his or her science test score. a. Fill in the table below. Remember, the variable quantities are the two variables ou are comparing, the lower bound is the minimum, the upper bound is the maimum, and the interval is the scale for each ais. Variable Quantit Lower Bound Upper Bound Interval b. Create the scatter plot of the data on our calculator. c. Write the equation of the line of best fit. d. Based on the line of best fit, if a student scored an 8 on his math test, what would ou epect his science test score to be? Eplain how ou determined our answer. Use words, smbols, or both. e. Based on the line of best fit, if a student scored a 5 on his science test, what would ou epect his math test score to be? Eplain how ou determined our answer. Use words, smbols, or both.
20 . Use the chart below of winning times for the women's 00-meter run in the Olmpics below to answer the following questions. Year Time (Seconds) a. Fill in the table below. Remember, the variable quantities are the two variables ou are comparing, the lower bound is the minimum, the upper bound is the maimum, and the interval is the scale for each ais. Variable Quantit Lower Bound Upper Bound Interval b. Create a scatter plot of the data on our calculator. c. Write the equation of the regression line (line of best fit) below. Eplain how ou determined our equation. d. The Summer Olmpics will be held in London, England, in 01. According to the line of best fit equation, what would be the winning time for the women's 00- meter run during the 01 Olmpics? Does this answer make sense? Wh or wh not?
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