Solve. Write the fraction in simplest form.Saji swims 
mi every day. One day he had already swum 
mi. How much further should he swim?
A. 
mi
B. 
mi
C. 
mi
D. 
mi
Answer: A
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Simplify by factoring out the given factor.15s1/7 - 7s-3/7; s-3/7
A. s1/3(15 - 7s4/7) B. s1/7(15s4/7 - 74/7) C. s-3/7(15s4/7 - 7s) D. s-3/7(15s4/7 - 7)
Use "intersect" on a graphing calculator to solve the equation. Round the solution(s) to the second decimal place.
- 2 = 5 - x2
A. -0.47 B. -2.34 C. 2.34 D. -2.34, 2.34
A workshop of Peter's Potters makes vases and pitchers. Profit on a vase is $3, profit on a pitcher is $4. Each vase requires 
hour of labor, each pitcher requires 1 hour of labor. Each item requires 1 unit of time in the kiln. Labor is limited to 4 hours per day and kiln time is limited to 6 units per day. Initial and final tableaux are shown in finding the production plan that will maximize profits: (x = the number of vases and y = the number of pitchers made per day).
?
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?
(initial)(final)If labor were increased by one hour a day, profits could be increased to
A. not increased
B. $24.
C. $21.
D. $22.
E. none of these
Solve.
+ 10 = 0
A. 
B. - 
C. No solution
D. - 