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Several statistical tests have a way to measure effect size. What is this, and when might you want to use it in looking at results from these tests on job related data?
A statue of a town's founder stands in the town park. Nicholas is 16 meters from the statue. The angle of elevation for Nicholas to see the top of the statue is 35°, and Nicholas' eyes are 1.4 meters above the ground. How tall is the statue? Round..
A random sample of 50 employees at a company was obtained. The one-way distance from home to work was recorded for ach employee in the sample. Suppose the mean of the sample was 15.2 miles and the standard deviation was 4.2 miles.
Decribe the price elasticity of a product or service that you purchase on a regular basis and decribe at what price point would you decide to not purchase that product or service any more.
A spring has a natural length of 26 cm. If a 25 N force is required to keep it stretched to a length of 39 cm, how much work W is required to stretch it from 26 cm to 28 cm? (Round your answer to the nearest hundredth.)
Find the amount of work in foot-pounds required to empty the trough by pumping the water over the top. Note: The weight of water is pounds per cubic foot.
Evaluate whether the given sets of vectors form a basis or not.
How much will he have to deposit into the account each month in order to reach this target after 25 years? (Give your answer, in dollars, correct to the nearest cent.)
Provide probability distribution, histogram, and find the expected value of a coin that is tossed 3 times
The length of a rectangle is 26 centimeters less than 5 times its width. its area is 63 square centimeters. Find the dimensions of the rectangle.
Write down the vector equation AND Cartesian equation of a plane P through the points V1, V2, and V3.
Let F be a forest. Add a vertex x to F and join x to each vertex of odd degree in F. Prove that the graph obtained in this way is randomly Eulerian from x
Use mathematical induction to prove that 2-2*7+2*7^2-.....+2(-7)^n=(1-(-7)^n+1)/4 whenever n is a nonnegative integer. Show that 1^3+2^2+....n^3=[n(n+1)/2]^2 whenever n is a positive integer.
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