Provide an appropriate response.Upon receipt of your bank statement you should first check for letter codes or symbols and for any transactions that you do not have a record of or do not understand.

A. True
B. False


Answer: A

Mathematics

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Solve the problem.Vinyl sheet flooring is to be installed in an area shaped as shown. How many square meters of flooring will be needed in all? If the vinyl flooring costs $2 for each square meter, then how much will it cost to cover the area?

A. 196 m2; $392 B. 321 m2; $642 C. 131 m2; $262 D. 186 m2; $372

Mathematics

Use a calculator to approximate the square root to three decimal places.- 

A. -88.747 B. -88.744 C. -7,876.000 D. -88.752

Mathematics

Rewrite as a base to a power, if possible.82 ? 89 ? 88

A. 819 B. 8144 C. 512144 D. 51219

Mathematics

Solve the problem.The following table shows the number of fires in a county for the years 1994-1998, where 1 represents 1994, 2 represents 1995, and so on.This data can be approximated using the third-degree polynomial T(x) = -0.49x3 + 0.51x2 + 58.82x + 4681.6.Use the Leading Coefficient Test to determine the end behavior to the right for the graph of T. Will this function be useful in modeling the number of fires over an extended period of time? Explain your answer.

A. The graph of T approaches zero for large values of x. This means that T will not be useful in modeling the number of fires over an extended period. B. The graph of T decreases without bound to the right. This means that as x increases, the values of T will become more and more negative and the function will no longer model the number of fires. C. The graph of T increases without bound to the right. This means that as x increases, the values of T will become large and positive and, since the values of T will become so large, the function will no longer model the number of fires. D. The graph of T decreases without bound to the right. Since the number of larceny thefts will eventually decrease, the function T will be useful in modeling the number of fires over an extended period of time.

Mathematics