#### Question Details

[answered] Math 012 6055 Final Exam Fall 2016 ID: 8 K g2x0M1g6k IK_uSt

Can you help me with answering these answers? I would appreciate it.

Math 012 6055 Final Exam Fall 2016 ID: 8 ?K g2x0M1g6k IK_uStzaC SSgoQfktFwMaarSeH ALvLpCS.j O EANlYlF IrGingEhPtVsm IrTevs\ehrPvNe_dT. Solve each equation.

1) 3(8v + 3) + 6v = -7(-4v + 3) 2) 4

6

19

x+ x=

3

5

3 Solve each inequality, write its solution set in interval notation, and graph the solution set on a

number line.

3) 4b + 2 - 4 ? 4(-8 - 2b) + 3(b + 7) 1

1 39

4) - n + 1 <

2

2 16 Solve each compound inequality, write its solution set in interval notation, and graph the

solution set on a number line.

5) -41 < 7v + 1 ? -34 6) - 19

2

1

<- x<

9

3

3 Write the standard form of the equation of the line described.

8

7) through: (3, -5), perpendicular to y = x - 1

7 Rewrite the equation in slope-intercept form and then use the slope and y-intercept to sketch a

graph of the line with the given equation.

8) 2x - 5 y = -10 Worksheet by Kuta Software LLC -1- ?t g2a0Q1R6P CKquHtyap gSZoKfDtjwla]rfem iLJLYCD.M N ]AGlUlm xrwiagjhTtwsh ^roeGsLeQrgvleBdj._ ^ rMqatdFeK lwAiEt\hJ OIMncfKifnciatAel IAklygZejbTroaR b1I. Show all work as you solve the linear modeling problem below.

9) There were 7909 Walmart stores worldwide in 2009 and 11455 Walmart stores worldwide in

2015. Write a linear equation in slope-intercept form that models this growth. Let x stand for the

number of years after 2009 and let y = the number of Walmart stores worldwide. Simplify. Your answer should contain only positive exponents.

5 3 3 10) 4x y ? 2x y 2 2 11) -1 -4 -2x y ? 2x y

-3 3 -2x y -4 3 -2 12) (2u v ) -1 4 3 13) (-2x y ) ? xy -1 Perform the indicated operation and simplify.

14) (5 + 6 p 4 - 4 p 3 ) - (7 - 3 p 2 + 7 p 4 ) Multiply as indicated and simplify.

15) (6r - 2)(6r 2 - 5r - 6) Solve the equation by factoring.

16) 3x 2 - 8x = -5 Solve the equation by completing the square.

17) b 2 + 18b - 69 = 2 Worksheet by Kuta Software LLC -2- ?b R2J0t1g6z nKiuotCay eSRoEfutLw\aNrAef RLILgCm.z ^ KAbl_lF XrqingShltFsh MrSe]sve[rTvIesd\.j R `MgacdQeU vwhiut`hT aISnIfMiinqiZtSeo iAtlUgQeVbLrCad ^1u. Solve the equation by use of the quadratic formula.

18) 5n 2 - 6 = -4n State the excluded values for the following expression. Then simplify the expression.

19) m 2 - 2m - 8

m 2 - 9m + 20 Solve the equation and show the check of the potential answer(s). If any answers are excluded

values, state this on your answer sheet.

20) x-2

x+2

x+4

= 2

3x - 15

3x + 9 x - 2x - 15 Simplify the radical expressions.

21) 128xy 3 z 4 22) (-3 3 + 2 )(- 3 - 2) Solve the equation and show the check of the potential answer(s). If any answers are

extraneous solutions, state this on your answer sheet.

23) r = 31 - 3r + 1 Worksheet by Kuta Software LLC -3- ?Y J2q0Y1Z6a MKPuUtwaZ [SNoLfjtxwOa_rEea SL^LZC\.T O IA`lKlw drBiPgRhptPs` QrgeUsdeTrAvIeFdp.j W UMtatdOeM SwJiCtZhY PIwnIfmi^nWirtBex FAulUgFeebLr]aq L1g. Show all work as you solve the following problems and write complete answers, including

appropriate units.

24) Dan left the airport and drove toward the

ferry office at an average speed of 25

mph. DeShawn left one hour later and

drove in the same direction but with an

average speed of 30 mph. How long did

Dan drive before DeShawn caught up? 25) Emma put $35,000 in an education

account on the day her daughter was born.

If the account earned 6.45% interest

compounded monthly, what was the total

in the account when her daughter turned

18? Round the final answer to the nearest

cent. Worksheet by Kuta Software LLC -4- ?Z Z2P0w1^6W iKuuBttam YSsolfYtGwkaRrgeW tLfLGCP.e H ZABlvls Er_iXgIhJtxsw NrCeEsceqrWvZe]dU.D N nMZaDdZeU uw]iUtNh^ oI^nofciWnOiTtOex lAZllg^eWbUrRaE y1o.

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