Divide.
÷ 
A. 
B. - 
C. 
D. - 
Answer: B
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The maximum length of a certain snake is 21 inches. The following table shows the length L, in inches, of the snake t years after birth. The difference 
between its maximum length and its current length is given in the third row of the table.
t 2 3 4 5 6 L 5.05 8.97 8.33 11.04 12.72
15.95 12.03 12.67 9.96 8.28?
A: Use exponential regression to model the difference D as a function of age. Round your answer to two decimal places.B: Use the model you found in part A to find a formula that gives the approximate length L at age t years. Round your answer to two decimal places.C: Plot the graph of L versus t along with the data points for length.D: What is the age of a snake that is 13.88 inches long? Round your answer to two decimal places.
What will be an ideal response?
Suppose u and v are differentiable functions of x. Use the given values of the functions and their derivatives to find the value of the indicated derivative.u(1) = 2, u '(1) = -6, v(1) = 6, v '(1) = -3.
(2u - 4v) at x = 1
A. -24 B. 28 C. -20 D. 0
Solve the problem.A bank security guard must leave his office each hour and check the status of the bank's front door, side door, and back door.The distances between these locations are summarized below:
a) Represent this traveling salesman problem with a complete graph showing the distances on the appropriate edges.b) Use the Brute Force algorithm to find the shortest route for the security guard to make his rounds.c) What is the minimum distance for his rounds?
What will be an ideal response?
Perform the indicated operations.(11x4y2 + 9x3y + 12y) - (5x4y2 + 4x3y + 2y + 6x)
A. 6x4y2 + 5x3y + 10y - 6x B. 16x4y2 + 13x3y + 14y + 6x C. 6x4y2 + 5x3y + 10y + 6x D. 6x4y2 - 5x3y + 10y - 6x