Find the least-squares line for the data points (1, 5), (3, 8) and (6, 15).
What will be an ideal response?
y = 
x + 
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Give a geometric description of the set of points whose coordinates satisfy the given conditions.8 ? y ? 9, 8 ? z ? 9
A. The square with corners at (0, 8, 8), (0, 8, 9), (0, 9, 8), and (0, 9, 9) B. The infinitely long square prism parallel to the x-axis C. The line between the points (0, 8, 8) and (0, 9, 9) D. The cube located in the first quadrant and with sides 8 units in length
Sketch the indicated curve. Find the intercepts. Find any asymptotes. Find any relative extrema and determine the intervals on which the curve is increasing and the intervals on which it is decreasing. Find any inflection points. Determine the intervals on which the curve is concave up and the intervals on which it is concave down.y = 
What will be an ideal response?
Evaluate. Simplify if possible. - 
+ 
A. 
B. 
C. 
D. 
Complete the ordered pairs. Then graph the equation by plotting the points and drawing a line through them.y = 2x + 6(0, ), ( , 0), (4, )
A. (0, 6), (-3, 0), (4, 14)
B. (0, 6), (12, 0), (4, 8)
C. (0, 6), (3, 0), (4, -2)
D. (0, -6), (3, 0), (4, 2)