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The Great Pyramid of King Khufu was built of limestone in Egypt over a 20-year time period from 2580 BC to 2560 BC. Its base is a square with side length 756 feet and its height when built was 481 feet. (It was the tallest man-made structure in the world for more than 3800 years.) The density of the limestone is about 150 pounds per cubic feet. Estimate the total work done in building the pyramid, in Newtons. You will want to begin by converting your units.
eighty percent of drivers wear seat belts. If three drivers are pulled over, what is the probability that all would be wearing their seat belts?
a motel clerk counts his 1 and 10 bills at the end of the day he finds that he has a total of 65 bills having a combined monetary value of 227 find the number of bills each denomination that he has.
each letter in the diagram represents a unique digit and the letter O represents zero. What digit does each letter represent?
Calculating the energy of a photon. The first part of the problem asked me to find the lambda max of a blackbody at 2.7K.
Redo the analyses after deleting the D.C. observation on the predictecd effect of poverty rate. What does this tell you about how influential outliers can be?
but water leaks out of a hole in the bucket at a rate of 0.25 lb/s. Find the work done W in pulling the bucket to the top of the well.
Compare and contrast doing operations (adding, subtracting, multiplying, and dividing) with rational expressions to doing operations with fractions. Can understanding how to work with one kind of problem help understand how to work another type?
Determine graphically the x-value when y=6 in the given equation. y=3x Choose the plot in which the graph of the given equation intersects the line y=6. The x-value when y=6 is x=?
A picture measures 5 1/8 inch by 10 1/4 inch. The frame for the picture is 3/4 inch wide. What are the dimensions of the picture, including the frame?
A 42 inch piece of string is cut into two pieces. One piece is used to form a circle and the other to form a square. The two peices of string are not equal in length. How should the string be cut so the sum of the areas is a minimum?
of a circular lake with radius 2 mi wants to arrive at the point C diametrically opposite A on the other side of the lake in the shortest possible time. She can walk at the rate of 4 mi/h and row a boat at 2 mi/h. How should she proceed?
Briefly describe what you have learned from your statistical analysis.
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