Give the equation of the vertical asymptote(s) of the rational function.g(x) = 
A. x = -8
B. x = 6, x = -4
C. x = -6, x = 4
D. x = -6, x = 4, y = 0
Answer: C
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Find the amount of taxable income and the tax owed for the following people. The letter following the name indicates the marital status and all married people are filing jointly. Use $4050 for each personal exemption; $6300 as the standard deduction for single taxpayers, $12,600 for married taxpayers filing jointly, and $9300 for head of household and the following tax rate schedule.
A. $64,531; $10,430.25 B. $66,179; $11,910.12 C. $64,679; $11,075.25 D. $64,679; $11,312.25
Solve. If necessary, round percents to the nearest tenth, dollar amounts to the nearest cent, and all other numbers to the nearest whole.The mosquito population within a defined area is estimated at 35 million. Due to weather conditions, it is projected that this population will increase by 80%. Find the increase and the projected population.
A. increase: 2,800 million mosquitos projected population: 2,835 million mosquitos B. increase: 2,800 million mosquitos projected population: 2,765 million mosquitos C. increase: 28 million mosquitos projected population: 7 million mosquitos D. increase: 28 million mosquitos projected population: 63 million mosquitos
Write the ratio as a fraction in lowest terms.5
to 5
A. 
B. 
C. 
D. 
Analyze the graph of the given function f as follows:(a) Determine the end behavior: find the power function that the graph of f resembles for large values of |x|.(b) Find the x- and y-intercepts of the graph.(c) Determine whether the graph crosses or touches the x-axis at each x-intercept.(d) Graph f using a graphing utility.(e) Use the graph to determine the local maxima and local minima, if any exist. Round turning points to two decimal places.(f) Use the information obtained in (a) - (e) to draw a complete graph of f by hand. Label all intercepts and turning points.(g) Find the domain of f. Use the graph to find the range of f.(h) Use the graph to determine where f is increasing and where f is decreasing.f(x) = -x2(x - 1)(x + 3)
What will be an ideal response?