Find the absolute extreme values of the function on the interval.g(x) = 10 - 7x2, -4 ? x ? 5
A. absolute maximum is 70 at x = 0; absolute minimum is -102 at x = -4
B. absolute maximum is 20 at x = 0; absolute minimum is -102 at x = 5
C. absolute maximum is 7 at x = 0; absolute minimum is -185 at x = 5
D. absolute maximum is 10 at x = 0; absolute minimum is -165 at x = 5
Answer: D
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Find an approximate value for the integral, using the Parabolic Rule, with n intervals.
n = 4
A. 
B. 
C. 
D. 
Assume you have a digraph with 5 vertices (A, B, C, D, and E) and 9 arcs. B is incident from D, E, and A; C is incident to E and A and incident from D; E is incident to D and incident from A.Vertex B has
A. indegree 1, outdegree 2. B. indegree 2, outdegree 1. C. indegree 3, outdegree 0. D. indegree 0, outdegree 3. E. none of these
Two sides and an angle are given. Determine whether the given information results in one triangle, two triangles, or no triangle at all. Solve any triangle(s) that results.C = 35°, a = 18.7, c = 16.1
A. two triangles A1 = 103°, B1 = 42°, b1 = 27.4; A2 = 7°, B2 = 138°, b2 = 3.4 B. two triangles A1 = 42°, B1 = 103°, b1 = 27.4; A2 = 138°, B2 = 7°, b2 = 3.4 C. one triangle A = 42°, B = 103°, b = 27.4 D. no triangle
Factor completely.8x2 - 88x + 224
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