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Take a piece of paper that is .75 mm high, and rip it in half. Place the two halves on top of each other in a rip that in half; place all four pieces on top of each other and rip that in half... and repeat this process a total of 50 times. If you stack all of those piece on top of each other, how high will the stack be? What Landmark will it reach?
An express and local train leave GraysLake at 3 P.M. and hear for Chicago 60 miles away. The express travels twice as fast as the local and arrives 10 hour ahead of the local. Find the speed of each train?
Determine the appropriate importance weights of F1 , F2 , F3 , F4 to be used in the multifactor evaluation process. (Hint: Consider numerator factors of 4.)
A rectangular sea aquarium observation window is 12 ft wide and 4 ft high. What is the force on this window if the upper edge is 3 ft below the surface of the water? The density of seawater is 64 lb/ft3
For an ungrouped data set with an odd number of observations that have been sorted or arrayed from smallest to largest values, where is the median located?
Suppose sunshine figures are independent identically distributed continuous random variables. Independent identically distributed continuous random variables
which weight will the lever incline?
question the angle bisector drawn to one side of a triangle divides the median drawn to a second side into segments
Find the curvature of the curve r(t) = 3 sin (2t)j + 3 cos (2t)j at (0, 3). Find the arc length of r(t) = 3 sin (2t)i + 3 cos (2t)j + 8tk. between t = 0 and t = π.
Henry received a 6% raise. If his old monthly salary was $2,250, what is his monthly salary now? (Hint: Find the amount of the raise. The add the raise to the previous monthly salary.)
Find the foci for the ellipse given by the equation:
Compute the empirical probability that the sum rolled is greater than 9, A pair of fair dice is rolled 50 times and the sum of the dots on the faces is noted.
Build a three dimensional shape and prepare a set of questions to be presented to the class for problem solving. Questions should encourage students to cover the concepts of perimeter, volume, surface area, number of vertices, faces, and edges ass..
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