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A person who is 6 foot tall walks away from a 40 foot tree towards the tip of the tree's shadow. At a distance of 10 feet from the tree the persons shadow begins to emerge beyond the tree's shadow. How much further must the person walk to completely be out of the tree's shadow?
A printer is making a poster that will have a TOTAL AREA of 200 square inches and will have 1 inch margins on both sides, a 2 inch margin on the top and a 1.5 inch margin on the bottom.
The curve y = x^3 + x^2 - x has two horizontal tangents. Find the distance between these two tangents and draw a picture. Please show how to solve the following problem to the answer of 32/27.
Plot the data, fit a trend line, and discuss the strength of prediction of the regression model.
The students in the 12-member advanced communications design class at Center City Community College are submitting a project to a national competition
How would you explain the difference between the method used for graphing a function from how to determine the domain and range from the graph of a function?
Find the derivatives of the following functions (Do not simplify): f(x) = 20x^(11/5) - 13x^(5/4) - 4x(-7/2)
Probability that a randomly selected junior prefers meat toppings. Find the indicated probability. The table shows the number of college students who prefer a given pizza topping.
A poll states that 30% of the workers in a large company have new desks. If 6 workers are selected at random, what is the probability that at least one worker has a new desk?
Multiple choice question from Probability - The probability that he either passes mathematics or fails chemistry
Please use Dimensional analysis technique and show your work. What s the length in meters of a 300. ft football field?
Probability- Different Colours of Marbles, A jar contains 3 white marbles, 2 yellow marbles, 4 red marbles, and 5 blue marbles. Two marbles are picked at random. What is the probability that
Suppose that f_n(0) converges to some number, denoted f(0), and also suppose that the sequence (f'_n) converges uniformly on (0,1) to some function g: (0,1) -> R. Prove that the sequence (f_n) converges uniformly. What is its limit?
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