Question 1

Plot the ordered pair.
-(5, 6)

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 2

State whether the graph of each inequality includes its corresponding boundary line.
-x + y > 7

Accepted Answer

A) True 
 B)False

Question 3

State whether the slope of the line is positive, negative, 0, or is undefined.
-

Accepted Answer

A) undefined 
B) positive 
C) negative 
D) 0 
A) undefined 
B) positive 
C) negative 
D) 0

Question 4

Solve the problem.
-The table gives the number of basic cable TV subscribers (in millions)for a certain region for the years shown. $$\begin{array} { c | c } 
\text { Year } & \text { Basic Cable TV Subscribers (in millions) } \
\hline 2000 & 0.2 \
2001 & 1.1 \
2002 & 0.7 \
2003 & 1.2 \
2004 & 1.8 \
2005 & 1.9
\end{array}$$ a. Write this data as a set of ordered pairs of the form (year, number of basic cable TV subscribers in millions). b. Create a scatter diagram of the data. Be sure to label the axes properly.

Accepted Answer

A) (2000, 0.2), (2001, 1.1), (2002, 0.7), (2003, 1.2), (2004, 1.8), (2005, 1.9)   
B) (0.2, 2000), (1.1, 2001), (0.7, 2002), (1.2, 2003), (1.8, 2004), (1.9, 2005)   
A) (2000, 0.2), (2001, 1.1), (2002, 0.7), (2003, 1.2), (2004, 1.8), (2005, 1.9)   
B) (0.2, 2000), (1.1, 2001), (0.7, 2002), (1.2, 2003), (1.8, 2004), (1.9, 2005)

Question 5

Graph the linear equation.
-$$- x + y = - 5$$

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 6

Use the slope-intercept form to graph the equation.
-$y = - \frac { 1 } { 3 } x + 3$

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 7

Fill in the blank with one of the words or phrases listed below. $\begin{array} { l l l l l l } 
\text { y-axis } & \text { x-axis } & \text { solution } & \text { linear } & \text { standard } & \text { point-slope } \
\text { x-intercept } & y \text {-intercept } & y & x & \text { slope } & \text { relation } \
\text { domain } & \text { range } & \text { direct } & \text { inverse } & \text { slope-intercept } & \text { function }
\end{array}$
-The vertical number line in the rectangular coordinate system is called the_______ .

Accepted Answer

A) x-axis 
B) y-axis 
C) x-intercept 
D) y-intercept 
A) x-axis 
B) y-axis 
C) x-intercept 
D) y-intercept

Question 8

Name the quadrant or axis in which the point lies.
-(-2, -11)

Accepted Answer

A) quadrant I 
B) quadrant II 
C) quadrant III 
D) quadrant IV 
A) quadrant I 
B) quadrant II 
C) quadrant III 
D) quadrant IV

Question 9

Find the slope of the line.
-

Accepted Answer

A) m = 0 
B) m = 1 
C) m = -1 
D) undefined slope 
A) m = 0 
B) m = 1 
C) m = -1 
D) undefined slope

Question 10

Complete the ordered pairs so that they are solutions of the given linear equation.
-y = $\frac { 1 } { 2 }$ xx - 4; (6, ), ( ,-5)

Accepted Answer

A) (4, -5), (-2, -5) 
B) (6, -5), (0, 0) 
C) (6, -1), (4, -5) 
D) (6, -1), (-2, -5) 
A) (4, -5), (-2, -5) 
B) (6, -5), (0, 0) 
C) (6, -1), (4, -5) 
D) (6, -1), (-2, -5)

Question 11

Graph the inequality.
-3x + y $\leqslant$ -6

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 12

Solve.
-The table shows the average hourly wage for non-managerial office workers in a town in Indiana (in dollars)for the
years shown. Write each paired data as an ordered pair of the form (year, wage). Then create a scatter diagram of the
ordered pairs. $$\begin{array}{l}
\text { Average Hourly Wage }\
\begin{array} { | c | c | } 
\hline \text { Year } & \begin{array} { l } 
\text { Average Hourly } \
\text { Wage (in dollars) }
\end{array} \
\hline 1994 & 10.54 \
\hline 1995 & 11.16 \
\hline 1996 & 12.45 \
\hline 1997 & 11.94 \
\hline 1998 & 12.05 \
\hline 1999 & 13.71 \
\hline
\end{array}
\end{array}$$

Accepted Answer

The answer of Solve.
-The table shows the average hourly wage...

Question 13

State whether the slope of the line is positive, negative, 0, or is undefined.
-

Accepted Answer

A) undefined 
B) positive 
C) negative 
D) 0 
A) undefined 
B) positive 
C) negative 
D) 0

Question 14

Find the slope of the line.
-

Accepted Answer

A) undefined slope 
B) 7 
C) 2 
D) 0 
A) undefined slope 
B) 7 
C) 2 
D) 0

Question 15

Write an equation to describe the variation. Use k for the constant of proportionality.
-z varies directly as s

Accepted Answer

A) s = kz 
B) z = k/s 
C) z = ks 
D) s = k/z 
A) s = kz 
B) z = k/s 
C) z = ks 
D) s = k/z

Question 16

Complete the ordered pairs for the given linear equation. Then plot the points and graph the equation by connecting the
points.
-y = 2x + 5 $$( 0 , \quad ) , ( 1 , \quad ) , ( - 1 , )$$

Accepted Answer

A)  $( 0,5 ) , ( 1,7 ) , ( - 1,3 )$
  ) 
B)  $( 0,5 ) , ( 1,3 ) , ( - 1,7 )$
  
C)  $( 0,0 ) , ( 1,5 ) , ( - 1 , - 5 )$
  
D)  $( 0 , - 5 ) , ( 1 , - 3 ) , ( - 1 , - 7 )$
  
A)  $( 0,5 ) , ( 1,7 ) , ( - 1,3 )$
  ) 
B)  $( 0,5 ) , ( 1,3 ) , ( - 1,7 )$
  
C)  $( 0,0 ) , ( 1,5 ) , ( - 1 , - 5 )$
  
D)  $( 0 , - 5 ) , ( 1 , - 3 ) , ( - 1 , - 7 )$

Question 17

Graph the inequality.
-$$y \leq - 5$$

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 18

Name the quadrant or axis in which the point lies.
-(0, -10)

Accepted Answer

A) quadrant II 
B) quadrant III 
C) x-axis 
D) y-axis 
A) quadrant II 
B) quadrant III 
C) x-axis 
D) y-axis

Question 19

Plot the ordered pair.
-(0, -3)

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 20

Decide whether the relation defines a function.
-{(-8, 3), (-8, -9), (1, 6), (6, -5), (7, 2)}

Accepted Answer

A) Not a function 
B) Function 
A) Not a function 
B) Function

Plot the ordered pair. -(5, 6)

State whether the graph of each inequality includes its corresponding boundary line. -x + y > 7

State whether the slope of the line is positive, negative, 0, or is undefined. -

Graph the linear equation. - $- x + y = - 5$

Use the slope-intercept form to graph the equation. - $y = - \frac { 1 } { 3 } x + 3$ $Use the slope-intercept form to graph the equation. - y = - \frac { 1 } { 3 } x + 3$

Fill in the blank with one of the words or phrases listed below. y-axis x-axis solution linear standard point-slope x-intercept y -intercept y x slope relation domain range direct inverse slope-intercept function -The vertical number line in the rectangular coordinate system is called the_______ .

Name the quadrant or axis in which the point lies. -(-2, -11)

Find the slope of the line. -

Complete the ordered pairs so that they are solutions of the given linear equation. -y = $\frac { 1 } { 2 }$ xx - 4; (6, ), ( ,-5)

Graph the inequality. -3x + y $\leqslant$ -6 $Graph the inequality. -3x + y \leqslant -6$

State whether the slope of the line is positive, negative, 0, or is undefined. -

Find the slope of the line. -

Write an equation to describe the variation. Use k for the constant of proportionality. -z varies directly as s

Graph the inequality. - $y \leq - 5$ $Graph the inequality. - y \leq - 5$

Name the quadrant or axis in which the point lies. -(0, -10)

Plot the ordered pair. -(0, -3)

Decide whether the relation defines a function. -{(-8, 3), (-8, -9), (1, 6), (6, -5), (7, 2)}

The Whole Numbers

Multiplying and Dividing Fractions

Adding and Subtracting Fractions

Decimals

Ratio, Proportion, and Percent

Geometry

Statistics and Probability

Real Numbers and Introduction to Algebra

Equations, Inequalities, and Problem Solving

Systems of Equations

Exponents and Polynomials

Factoring Polynomials

Rational Expressions

Roots and Radicals

Quadratic Equations and Nonlinear Graphs

Algebraic Equations and Inequalities

Filters

Exam 10: Graphing Equations and Inequalities

Plot the ordered pair. -(5, 6)

State whether the graph of each inequality includes its corresponding boundary line. -x + y > 7

State whether the slope of the line is positive, negative, 0, or is undefined. -

Graph the linear equation. - −x+y=−5- x + y = - 5−x+y=−5

Use the slope-intercept form to graph the equation. - y=−13x+3y = - \frac { 1 } { 3 } x + 3y=−31​x+3

Fill in the blank with one of the words or phrases listed below. y-axis x-axis solution linear standard point-slope x-intercept y -intercept y x slope relation domain range direct inverse slope-intercept function -The vertical number line in the rectangular coordinate system is called the_______ .

Name the quadrant or axis in which the point lies. -(-2, -11)

Find the slope of the line. -

Complete the ordered pairs so that they are solutions of the given linear equation. -y = 12\frac { 1 } { 2 }21​ xx - 4; (6, ), ( ,-5)

Graph the inequality. -3x + y ⩽\leqslant⩽ -6

State whether the slope of the line is positive, negative, 0, or is undefined. -

Find the slope of the line. -

Write an equation to describe the variation. Use k for the constant of proportionality. -z varies directly as s

Complete the ordered pairs for the given linear equation. Then plot the points and graph the equation by connecting the points. -y = 2x + 5 (0,),(1,),(−1,)( 0 , \quad ) , ( 1 , \quad ) , ( - 1 , )(0,),(1,),(−1,)

Graph the inequality. - y≤−5y \leq - 5y≤−5

Name the quadrant or axis in which the point lies. -(0, -10)

Plot the ordered pair. -(0, -3)

Decide whether the relation defines a function. -{(-8, 3), (-8, -9), (1, 6), (6, -5), (7, 2)}

The Whole Numbers

Multiplying and Dividing Fractions

Adding and Subtracting Fractions

Decimals

Ratio, Proportion, and Percent

Geometry

Statistics and Probability

Real Numbers and Introduction to Algebra

Equations, Inequalities, and Problem Solving

Systems of Equations

Exponents and Polynomials

Factoring Polynomials

Rational Expressions

Roots and Radicals

Quadratic Equations and Nonlinear Graphs

Algebraic Equations and Inequalities

Filters

Graph the linear equation. - $- x + y = - 5$

Use the slope-intercept form to graph the equation. - $y = - \frac { 1 } { 3 } x + 3$ $Use the slope-intercept form to graph the equation. - y = - \frac { 1 } { 3 } x + 3$

Complete the ordered pairs so that they are solutions of the given linear equation. -y = $\frac { 1 } { 2 }$ xx - 4; (6, ), ( ,-5)

Graph the inequality. -3x + y $\leqslant$ -6 $Graph the inequality. -3x + y \leqslant -6$

Graph the inequality. - $y \leq - 5$ $Graph the inequality. - y \leq - 5$