Solve the problem.An open-top box is to be constructed from a 11 cm by 13 cm piece of cardboard by cutting out squares from each corner and folding up the sides as shown in the figure. Find a polynomial that represents the area of the bottom of the box in the accompanying figure. Find a polynomial that represents the volume of the box. 
A. Area of bottom: 4x2 - 46x - 132, Volume: 4x3 - 46x2 - 132x
B. Area of bottom: 4x2 - 48x + 143, Volume: 4x3 - 48x2 + 143x
C. Area of bottom: 4x2 - 46x + 132, Volume: 4x3 - 46x2 + 132x
D. Area of bottom: 4x2 + 48x + 143, Volume: 4x3 + 48x2 + 143x
Answer: B
Mathematics
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= 3
A. 
B. 18
C. 
D. 6
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Perform the indicated operation and round as indicated.4.195 ÷ 4.4 hundredths
A. 1.45 B. 0.95 C. 0.10 D. 0.15
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Find the integral.
A. 
+ 
+ C
B. 
+ C
C. 
+ 
+ C
D. 
+ C
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