Two sides and an angle are given. First, determine whether the given information results in no triangle, one triangle, or two triangles. Solve each resulting triangle.a = 28, b = 19, B = 20°
A. no triangle
B. two triangles; A1 = 30.27°, C1 = 129.73°, c1 = 42.72 or A2 = 149.73°, C2 = 10.27°, c2 = 9.9
C. one triangle; A = 30.27°, C = 129.73°, c = 42.72
D. one triangle; A = 149.73°, C = 10.27°, c = 9.9
Answer: B
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+ 
= 
A. Hyperbolic paraboloid
B. Elliptic cone
C.
| Ellipsoid |
D. Paraboloid
Factor completely. Make sure you factor out the GCF or the negative of the GCF if possible. If prime, so state.3x6 - 24x5 + 48x4
A. x6(3x - 12)(x - 4) B. 3x6(x + 4)2 C. 3x4(x - 4)2 D. 3x6(x2 - 8x + 16)
Solve the given differential equation.3
+ 127
+ 164y = -6e3x
A. y = c1e-41x + c2e-4x/3 - 
e3x
B. y = c1e-41x + c2e4x/3 - 
e3x
C. y = c1e-41x + c2e-4x/3 + 
e3x
D. y = c1e-41x + c2e-4x/3 - 
e3x
For an election with four candidates (A, B, C, and D) we have the following preference schedule:
In this election,
A. B is a Condorcet candidate. B. A is a Condorcet candidate. C. every candidate is a Condorcet candidate. D. there is no Condorcet candidate. E. none of these