1a) This graph is not a function as it does not pass the vertical line test, since there will be more than one point on a vertical line. There is more than one y-coordinate paired with each x-coordinate.
1b) This graph is a function because it passes the vertical line test. There will only be one point on each vertical line that is drawn.
2a) The relation is a function since each x-coordinate is paired with one and only one y-coordinate.
2b) This function is a linear function since it has a constant first difference in the y-values.
3) y = -3
4) m = 4/3
5) Quadrants II & III
6) x-intercept -- ( 16 ,0) & y-intercept -- (0, -18)
7) y2 - y1 = 4 - 8 = -4 = -1
x2-x1 3 - (-5) 8 2
8) y = -0.5x +4
9) y = 12 & x = -8
10) 3x - 2y = -6 -- Standard Form
y = 3/2x +3 -- Slope - intercept form
m = 3/2 (up 3, right 2)
b = 3
Monday, January 30, 2012
Wednesday, January 11, 2012
Unit 6 Quiz A Review Answer Key
ANSWER KEY
1. a. 1:5 b. 4:9
2. 27 games
3. a. $2,500 b. $2.41 c. $17.74 d. $206.53
4. $9,600
5. $3100
Friday, December 16, 2011
Thursday, December 8, 2011
Wednesday, November 30, 2011
Tuesday, November 29, 2011
Thursday, October 27, 2011
Unit 3 Test Prep Problems - Answer Key
Here are the answers to Unit 3 review problems assigned in the previous post. Please check your answers and, if you have a question, send a comment to THIS post. Mrs. Skinner or Mr. Roeser will respond. This review session is open from now until 9:00 PM this evening. Please remember that you should also be consulting your study guide, as there are topics on the guide that are not covered by this problem set. Thanks for participating in this online review.
p. 177 Self-Test 3
p. 148 Oral Exercises
#2 -st2 and 3t2s; 2s2t and –s2t
Like terms are terms that have the same variable(s) and exponent(s).
#5 degree 8 (Add the exponents of all the variables.)
#7 degree 3
#9 degree 6
#12 -4x3 – 2x2 + 6x – 5; cubic four-term polynomial
#14 p2q3 – 3pq4; degree 5 binomial
#16 -s2t2 + 2s2t + 3st2; quartic trinomial
p. 149 Written Exercises
#43 2a3 + 2ab2 + b3
pp. 153-154 Written Exercises
#20 -3r3s6
#34 0
To multiply monomials, multiply the coefficients, keep the same base, and add the exponents.
p. 157 Written Exercises
#16 16t16
#28 10x9y7
#48 8x8n
pp. 159-160 Written Exercises
#17 2x4 – 3x3y – x2y2
#40 Area = 2x2 + 5x units2
pp. 162-163 Written Exercises
#16 10k2 – 11k – 6
#34 -2a3 – 5a2 + 11a - 4
p. 177 Self-Test 3
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