Solve. Assume the exercise describes a linear relationship. When writing a linear equation, write the equation in slope-intercept form.A faucet is used to add water to a large bottle that already contained some water. After it has been filling for 5 seconds, the gauge on the bottle indicates that it contains 17 ounces of water. After it has been filling for 11 seconds, the gauge indicates the bottle contains 35 ounces of water. Let y be the amount of water in the bottle x seconds after the faucet was turned on. Write a linear equation that models the amount of water in the bottle in terms of x.
A. y = 
x + 
B. y = 3x + 2
C. y = 3x + 24
D. y = -3x + 32
Answer: B
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Illustrate Goldback's conjecture for the following number.30
A. 2 ? 3 ? 5 B. 5 + 25 C. 15 + 15 D. 7 + 23
Solve the problem.Eighteen voters are using the Borda method to select one of four candidates: a, b, c, or d. If Candidate a receives 35 Borda points, Candidate b receives 28 Borda points, and Candidate c receives 20 Borda points, how many Borda points does Candidate d receive? Who wins the Borda election?
A. 97; d B. 28; a C. 25; a D. 37; d
Solve the problem. Round to tenths where necessary.A bookstore has an annual demand for 78,000 copies of a best-selling book. It costs $0.5 to store one copy for one year, and it costs $55 to place an order. Find the optimum number of copies per order.
A. 3728 copies B. 5858 copies C. 4142 copies D. 5000 copies
Find all solutions of the equation. Leave answers in trigonometric form.x2 - i = 0
A. {cis 45°, cis 225°} B. {cis 315°, cis 135°} C. {cis 270°, cis 90°} D. {cis 180°, cis 0°}