Solve the problem. Round money amounts to the nearest cent.Tamara wants to buy a piece of tubing that measures 858 cm. The price is $2.70 per meter. How much will Tamara have to pay?
A. $21.76
B. $21.60
C. $23.17
D. $11.59
Answer: C
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Write the first six terms of the arithmetic sequence with the first term, a1, and common difference, d.a1 = 3; d = 3
A. 6, 9, 12, 15, 18, 21 B. 3, 5, 7, 9, 11, 13 C. 0, 3, 6, 9, 12, 15 D. 3, 6, 9, 12, 15, 18
An efficiency study conducted for a company showed that the number of devices assembled by the average worker t hr after starting work at 7 A.M. is given by
?
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At what time during the morning shift is the average worker performing at peak efficiency?
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A. At 9 A. M. the average worker is performing at peak efficiency. B. At 10 A. M. the average worker is performing at peak efficiency. C. At 7 A. M. the average worker is performing at peak efficiency. D. At 8 A. M. the average worker is performing at peak efficiency.
List the potential rational zeros of the polynomial function. Do not find the zeros.f(x) = x5 - 4x2 + 3x + 2
A. ± 
, ± 
, ± 2
B. ± 1, ± 
C. ± 1, ± 2
D. ± 2, ± 
Solve the problem.The matrix 
represents one week's usage of wood (in board-feet) at two locations of a company that manufactures chairs. Due to differences in transportation costs, the first location pays $0.89 per board-foot and the second location pays $0.94 per board-foot.(a) Find a 1 by 2 matrix representing the cost of the wood.(b) Multiply the given matrix and the matrix found in part a to determine the total cost of wood for that week.
What will be an ideal response?