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Blaise drew a scale drawing of a swimming pool. In real life, the pool is 12 meters wide. It is 15 millimeters wide in the drawing. What is the scale of the drawing?
Find the area of a trapezoid with a height of 8 m and bases of 14 m and 19 m.
Computing probability, mean and standard deviation for the given information and evaluate the mean number of sales expected.
Let n be a natural number, and let f: R-->R be the function f(x) :=x^n. Show that f is differentiable on R and f '(x)=nx^n-1 for all x belonging to R
Find three positive numbers whose sum is 54 and whose product is as large as possible and find the interior and boundary points only at which the absolute extrema of f(x, y) can occur.
The manager of a weekend flea market knows from past experience that if he charges x dollars for a rental space at the flea market, then the number y of spaces he can rent is given by the equation y = 200 - 4x.
Discuss the similarities you found in methods of integration and methods of differentiation with example please
Probability: Odds of Winning a Raffle, If the odds of winning a raffle are 17:214, what is the probability of winning?
Find the distance between two ships from the word problem and From a lighthouse, the lighthouse keeper sees two ships
Solving differential equations with initial conditions - Sketch a graph of the rate of change and solution and Describe your results in words.
A time standard was set at 0.20 hour per unit based on the 50th unit produced. If the task has a 90% learning curve what would be the expected time of the 100th, 200th and 400th unit?
use a combinatorial proof to show the summation of k=0 to the P elements- (n/p) (m/[p-k])=([n+m]/p)
The difference is accumulated every 1/10th of a second for one day. What is the magnitude of the accumulated difference
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