Use division properties of one and zero to quickly determine the quotient, or state that the expression is undefined.110 ÷ 1
A. Undefined
B. 110
C. 0
D. 1
Answer: B
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Make a scatterplot by plotting the four points.
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Find all specified roots.Eleventh roots of 1.
A. 1, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
B. 1, cis 
, cis 
, cis 
, cis 
, cis 
C. 1, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
D. 1, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
, cis 
, -1
Solve by graphing. Label the axes and show where the solution is located on the graph.The cost, c, in dollars of car rental is given by the linear equation c = 4 + 0.25m, where m is the number of miles driven. (a) Sketch the graph of the equation.
(b) Find the missing coordinate for the ordered pair 
(c) Interpret the point from part (b).(d) Find and interpret the y-intercept.
A. (a)
(b) (26, 11); (c) It would cost $11 to rent
a car if you drive 26 miles.; (d) The
y-intercept, (0, 4), indicates that it
would cost $4 to rent a car without
driving it at all 
B. (a)
(b) (26, 16); (c) It would cost $16 to rent
a car if you drive 26 miles.; (d) The
y-intercept, (0, 7), indicates that it would
cost $7 to rent a car without driving
it at all 
C. (a)
(b) (26, 27); (c) It would cost $27 to
rent a car if you drive 26 miles.; (d) The
y-intercept, (0, 0), indicates that it would
cost $0 to rent a car without driving
it at all 
D. (a)
(b) (26, 7); (c) It would cost $7 to rent
a car if you drive 26 miles.; (d) The
y-intercept, (0, 0), indicates that it would
cost $0 to rent a car without driving
it at all 
Solve the problem using matrices.A company manufactures three types of wooden chairs: the Kitui, the Goa, and the Santa Fe. To make a Kitui chair requires 1 hour of cutting time, 1.5 hours of assembly time, and 1 hour of finishing time. A Goa chair requires 1.5 hours of cutting time, 2.5 hours of assembly time and 2 hours of finishing time. A Santa Fe chair requires 1.5 hours of cutting time, 3 hours of assembly time, and 3 hours of finishing time. If 41 hours of cutting time, 70 hours of assembly time, and 58 hours of finishing time were used one week, how many of each type of chair were produced?
What will be an ideal response?