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Finding the equations of tangent lines and critical points.
Conjecture consider the functions f(x) = ½ x2 and g(x) = 1/16 x4 - ½ x2 on the domain [0,4].
Find the equations of the tangent lines to the graphs of f and g at the critical number found. Graph the tangent lines. What is the relationship between the lines?
In your own words, explain what the nth root of a number represents. What happens when this value is raised to the nth power? Give an example.
State the placement of the horizontal asymptote and y-intercept after the transformation -
while the slower train continues at constant speed, how soon will they collide?
Determine the maximum yield function from the given data - How many trees should a farmer plant on each square Kilometer to maximize yield?
A 25-by-33-inch sheet of paper is to be used for a poster, with the shorter side at the bottom. The margins at the sides and top are to have the same width, and the bottom margin is to be twice as wide as the other margins. Find the width of the m..
an audio speaker that weighs 50 lbs hangs from the ceiling of a restaurant from two cables. To two decimal places, what is the tension in the two cables?
Create 2 sets. Set A will be the list of the 5 items you personally need to buy the most (essential items). Set B will be the list of 5 items that you want to buy the most ( fun stuff).
Solve the simultaneous linear equations by using the following methods. Algebraic Elimination Method
At a theater, the giant rectangular movie screen has a width 25 feet less than its length. If its perimeter is 318 feet, find the area of the screen.
Why would you ever need to choose the more vague description rather than the most precise? Provide at least two examples when you would actually be forced to use a more vague description of the location of an object.
What legal right do you have to these exams? Did you create them? Did you get permission to post them? Do you have permission from the author of these detailed solutions to post them publicly?
A ball drops from a height of 18 feet. Each time it hits the ground, it bounces up 50 percents of the height it fall. Assume it goes on forever, find the total distance it travels.
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