Find the area of the region between 
and 
for x in 
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?
A. 
B. 
C. ?
D. 
E. 
Answer: D
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Solve the problem.Find the center of mass of a tetrahedron of constant density bounded by the coordinate planes and the plane 
.
A. 
= 4, 
= 
, 
= 
B. 
= 2, 
= 
, 
= 
C. 
= 
, 
= 2, 
= 
D. 
= 3, 
= 4, 
= 1
Find the flux of the curl of field F through the shell S.F = (x-y)i + (x-z)j + (y-z)k; S is the portion of the cone z = 4
below the plane z = 5
A. 
B. 
?
C. - 
?
D. - 
?
Solve the right triangle shown in the figure. Round lengths to one decimal place and express angles to the nearest tenth of a degree. 
B = 27.4°, c = 3.0 mm
A. a = 1.4 mm, A = 62.6°, b = 2.7 mm B. a = 2.7 mm, A = 62.6°, b = 1.9 mm C. a = 2.7 mm, A = 62.6°, b = 1.4 mm D. a = 1.9 mm, A = 62.6°, b = 2.3 mm
Multiply. Simplify by combining like terms.(m2 + 0.6n)(m2 - 0.6n)
A. m4 - 0.36m - 0.36n2 B. m4 - 0.36n2 C. 2m4- 1.2n2 D. m4 + 0.36n2