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Compare the number of floating point operations (see "flops") needed by the two approaches to spectral differentiation which method is preferable?
Let G be an abelian group such that the operation on G is denoted additively. Show that {a is an element of G| 2a = 0} is a subgroup of G.
Use 4 point bins 96 to 99, 92 to 95 etc. to make a frequency table for the set of exam scores. Include columns for relative frequency and cumulative frequency.
a thermometer reading 72 degree is placed in a refrigerator where the temperature is a constant 38 degree F.
A basket contains 6 red apples and 9 green apples . A sample of 5 apples is drawn. Find the probability that the sample contains
two cranes are lifting an object that weighs 20,240 pounds. One cable is at a 44.5 degrees from the horizontal and the other is 24.3 degrees on the opposite side from the horizontal. Find the tension of each cable of the cranes.
Use the discriminant to determine how many real-number solutions the equation has. Show steps.
Work out what constraints in a maximum entropy problem will give rise to the true inverse Gaussian distribution.
A test consists of 810 true or false questions. If the student guesses on each question, what is the standard deviation of the number of correct answers?
In a ring R, an idempotent is an element x ? R such that x * x = x (where * denotes the ring multiplication). Show that if R is an integral domain, then R has exactly two idempotent elements.
You toss two dice - probability, You toss two dice and compute the "difference," which you will define to be the larger top number minus the smaller top number if the numbers are different, and 0 if the numbers are the same.
Show that the curve with parametric equations x=sin(t), y=cos(t), and z=sin^2(t) is the curve of the surfaces z=x^2 and x^2 + y^2=1. Use this fact to help sketch the curve.
Run a multiple linear regression of your selecting & interpret.
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