Provide an appropriate response.
Why could (3, -1) not be a solution of the system that is graphed?
What will be an ideal response?
The solution cannot have a negative value for either x or y.
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Solve the problem.Estimate the minimum number of subintervals needed to approximate the integral with an error of magnitude less than 10-4 using the Trapezoidal Rule.
A. 197 B. 50 C. 99 D. 279
Solve the problem.Find the equation of the sphere with center = (-9, -4, -1) and radius = .
A. (x - 9)2 + (y + 4)2 + (z + 1)2 =
B. (x + 9)2 + (y - 4)2 + (z + 1)2 =
C. (x + 9)2 - (y + 4)2 - (z + 1)2 =
D. (x + 9)2 + (y + 4)2 + (z + 1)2 =
Simplify. Leave your answer in exponent form.(z3)0
A. 0 B. z C. 1 D. z3
A delivery truck must deliver packages to 6 different store locations (A, B, C, D, E, and F). The trip must start and end at C. The graph below shows the distances (in miles) between locations. We want to minimize the total distance traveled.
In applying the cheapest-link algorithm to this graph, the fourth edge added to the circuit is:
A. CD. B. BE. C. DF. D. AC. E. none of these