The snow pack at a certain ski resort at the beginning of ski season averages 23".After that it grows at a rate on average of 3.4" per day until the end of the season.
(a) What is the snowpack on the fourth day of the season? What is it on the 10th day?
(b) Write an equation expressing the snowpack, S, in terms of the day, d, of the ski season.
(c) What is the slope of the line this equation represents?
(d) What should be the expected snowpack on the 31st day of the season?
Sam is sketching a template on graph paper to use as a guide for his painted cork dart board. The diameter of Circle 1 is 2 feet and the distance between the edges of each of the next three pairs of circles is 1 foot.The distance between Circle 4 and Circle 5 is foot. Sam does not want axes through or touching his template and therefore wishes to sketch the dart board only in Quadrant I.At the closest points, he wants Circle 5 to be 1 unit from the y-axis and 1-unit from the x-axis. In this case:
(a) 36.6" 57"
(b) S = 3.4d + 23
(c) 3.4
(d) 74"
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Solve the problem.A rectangle with sides parallel to the axes is inscribed in the region bounded by the axes and the line 
Find the maximum area of this rectangle.
A. 
B. 
C. 
D. 
Solve.18.75 more than 3.5 times t is equal to 1.5 minus t. Find t.
A. -0.31 B. -0.94 C. -0.54 D. -3.83
Determine whether the fractions are equal.
and 
A. Yes B. No