Write the system of inequalities that describes the possible solutions to the problem.The Pen-Ink Company manufactures two ballpoint pens: silver and gold. The silver requires 4 minutes in a grinder and 3 minutes in a bonder. The gold requires 14 minutes in a grinder and 13 minutes in a bonder. The grinder can be run no more than 470 minutes per day and the bonder no more than 260 minutes per day. Let x represent the number of silver pens, and let y represent the number of gold pens. Including the system inequalities 
and 
, find the remaining inequalities that best
represent this company's daily production of silver and gold pens.
A. 4x + 3y ? 470, 14x + 13y ? 260
B. x + y ? 470, x + y ? 260, x + y ? 730
C. 0 ? 7x + 27y ? 730
D. 4x + 14y ? 470, 3x + 13y ? 260
Answer: D
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for 
otherwise indicate divergence.an = (1 + 0.153/n)n
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Find the logarithm using the change-of-base formula.log5.3 1500
A. 4.3852 B. 0.228 C. 7.3132 D. 1.6677
Solve the equation or inequality. Write inequality solutions in interval notation.
= x - 3
A. 1, 8 B. 8 C. 1 D. no solution