Math 96 Homework
The following is a list of homework problems. It may be
necessary for you to do additional problems
in sections that are difficult for you. It is also expected that you read each
section covered on your
own and watch the DVD lectures for additional instruction if needed or if you
miss a class. Quiz work
with corrections shown and attached corresponding homework also with corrections
shown will be
collected during the next class following the quiz due date unless it is a
review day. In that case, turn it
in on the test day. Work done daily and completely will make test preparation
significantly easier.
Keep up with your assignments and do some review work 34 times per week!
Exam 1
Section 1.4 Solving linear equations 
pg 46: 5, 7, 13, 17, 21, 31, 37, 39, 41, 47, 67, 69 


Section 1.5 Problem solving & formulas 
pg 60: 1769 odd 


Section 2.1 Intro to functions 
pg 102: 1  29 odd 


Section 1.3 Graphing linear equations
story problems pp. 3031, obj 3 only 
pg 33: 5763 all



Section 2.2 Graphs of functions 
pg 111: 11 – 51 odd, 52, 55 


Section 2.4 Linear functions & slope 
pg 140: 1  59 every other odd; 61  73 odd; 75  78 all 


Section 2.5 Point slope form of line

pg
150: 1, 11, 13, 15, 19, 23, 27, 29, 33, 39, 45,
49  55 odd, 67, 71 


Section 4.1 Solve linear inequalities 
pg 249: 133 Every other odd, 3543 odd, 6979 odd 


Section 4.2 Compound inequalities 
pg 258: 1  61 odd, 75, 77, 79 


Section 4.4 Linear inequ in 2 variables 
pg 283: 1  63 odd 


Chapter 1 Review 
pg 90: 55, 7379 odd, 81 – 86 all 
Chapter 2 Test 
pg 162 110, 1625 all; Select as
needed pg 160: 16, 8  18, 31 59 
Chapter 4 Test 
pg 162 110, 1625 all; Select as
needed pg 298: 12 – 27 all; 38 – 52 all 
Exam 2
Section 3.1 Systems of equ in 2 variables 
pg 177: 1  75 odd, 93, 95, 106, 107 


Section 3.2 Problem solving using systems 
pg 192: 1 – 49 odd, 59, 60, 63 


Section 3.3 Systems with 3 variables 
pg 202: 1 – 27 odd; 35, 37, 39, 51, 55 


Section 3.4 Matrix solutions 
pg 216: 1 – 35 odd, 41, 43, 53, 54 (If covered) 


Section 5.1 Polynomials & polyn functions 
pg 312: 519 odd, 2129 all, 53, 59  73 odd, 
Basic quadratic and cubic functions 
pg 111: 19 odd 


Section 5.7 Polyn functions & applications 
pg 376: 1  35 odd, 41, 45, 65  75 odd, 83 


Chapter 3 Review 
pg 235: 113 odd, 1422 all, 23 35 odd,
Do additional if needed 
Chapter 3 Test 
pg 237: 116 all 
Chapter 5 Review 
pg 385: 1, 3, 4, 59 all, 9396 all, 98102 all 
Exam 3
Section 7.1 Radical expressions & func 
pg 494: 1  25 odd; 2732 all, 3392 odd, 101 


Section 1.6 Properties of integer exponents

pg 73: 9, 11, 23, 27, 29, 43, 47, 51, 55, 61, 69,
77, 81, 87, 95, 107, 109, 123 


Section 7.2 Rational exponents

pg 504: 3, 5, 11, 15, 17, 23, 27, 37, 39, 45, 49, 51, 55, 61,
69, 71, 79, 83, 89, 93, 97, 101, 109, 111, 125131 


Section 7.7 Complex numbers (omit ex 6) 
pg 551: 1 – 61 odd, 85101 odd, 115 


Section 8.1 Sq Root Prop & Compl Square
(omit examples 57) 
pg 571: 1 – 21 odd, 7589 odd (objectives 1 & 4 only)



Section 8.2 Quadratic formula 
pg 585: 1  37 odd, 6164 all, 73, 77, 79 


Section 8.3 Quadratic function & graphs 
pg 602: 58 all, 13, 15, 2743 odd, 57, 59, 65, 67, 71 


Section 9.1 Exponential functions 
pg 648: 19 odd, 1116 all, 1731 odd, 3947 odd, 5363 odd 


Section 9.3 Log functions 
pg 677: 1 – 39 odd, 53, 55, 5963 odd, 8793 odd 


Chapter 1 Review 
pg 92: 87  101 odd 
Chapter 7 Review 
pg 557: 1 – 32 odd, 87 – 96 odd, 100, 101; Do more if needed. 
Chapter 8 Review 
pg 634: 1 – 5 odd, 1125 odd, 3032 all, 3540 all 
Chapter 9 Review 
pg 724: 1 – 11 all, 24 – 39 all, 46, 49, 50, 51 


Section 11.1 Sequences & series 
pg 800: 1 – 47 odd, 5763 odd 


Section 11.2 Arithmetic sequences 
pg 810: 1 49 odd, 6165 odd, 69, 71 


Section 11.3 Geometric sequences & series
Omit ex 810 for obj 6 
pg 825: 1  43 odd, 59 – 63 odd, 7591 odd (If covered)



Chapter 11 Review 
pg 840: 1 – 41 odd, 4953 odd 
Proper review for tests is important to success in math. The daily work that
you have done will be very helpful in
this process. The more practice that you have before test day, the more
confidence you will have on the test.
Here are some suggestions on how to review for your exams:
1. Create review (flash) cards from each homework assignment (one of each type
of problem). Randomly select and
do a few review cards 34 times per week and check your answers. Put an X on the
front of the card if wrong and a
check if correct.
2. Review all homework problems. Mark and rework those with which you had
trouble.
3. Review all terms and procedures .
4. There will be writing questions on the test. All writing questions must be
answered with complete sentences and
correct mathematical terminology.
5. Review all quiz problems and redo those problems that you got wrong.
6. Review all handouts.
7. Work through all review assigned exercises from Chapter Reviews and Chapter
Tests. If you have difficulty with
any concept, try to find a similar problem on the chapter test. Watch the
solution of that problem on the Test Prep
Video.
8. Calculators may or may not be allowed on an exam, so be prepared not to be
able to use them.
9. Use instructor office hours, peer tutoring and the Math Center to get
individual help weekly.
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