Find the discount date and net payment date. (The net payment date is 20 days after the final discount date.)Invoice date: Nov 24Terms: 1/9 - 20x
A. Discount date: Dec 23; net payment date: Jan 12
B. Discount date: Dec 14; net payment date: Jan 3
C. Discount date: Dec 2; net payment date: Dec 22
D. Discount date: Dec 22; net payment date: Jan 12
Answer: A
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Solve the problem.The table shows the number of new cases (in thousands) of a certain disease diagnosed in a country in various years. 
Let n = f(t) be the number of new cases (in thousands) of the disease diagnosed at t years since 2010. Suppose that you wish to model f using a quadratic equation. What is the vertex of the model? What does it mean in this situation?
A. (7, 45.7); the largest number of new cases diagnosed was 45,700 in the year 2017 B. (0, 49.4); the largest number of new cases diagnosed was 49,400 in the year 2010 C. (3, 39.3); the smallest number of new cases diagnosed was 39,300 in the year 2013 D. (0, 39.3); the smallest number of new cases diagnosed was 39,300 in the year 2013
Find an equation for the line with the given properties.The solid line L contains the point (3, 3) and is perpendicular to the dotted line whose equation is 
Give the equation for the line L in slope-intercept form.
A. y = - 6x + 21
B. y = 6x - 21
C. y = - 
x - 
D. y = - 6x - 21
Solve the problem.The instantaneous growth rate of a population is the rate at which it is growing at every instant in time. The instantaneous growth rate r of a colony of bacteria t hours after the start of an experiment is given by the function 
for 
Find the times for which the instantaneous growth rate is zero.
A. 1 sec, 2 sec, and 4 sec B. 2 sec and 4 sec C. 1 sec and 2 sec D. 1 sec
Perform the indicated operations.(5x4 + 6xy - y3) - (x4 + 4xy + 6y3)
A. 4x4 + 2xy - 7y3 B. 5x4 + 2xy - 7y3 C. 6x4 + 13xy + 5y3 D. 4x4 + 2xy - 5y3