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1. Find the distance from the origin to the line passing through the point P(3,1,5) and having the direction vector v=2i-j+k.
2. Graph z=x^2 in space.
The mean tuition cost at university though the United State is 4260 per year. Use this value as the population mean and assume that population standard deviation is USD 900. Assume that random sample of so university will be selected. What is the pro..
A new entrance is to be constructed on the Ohio Turnpike. There are 7 bidders on the project. Create a 95 percent prediction interval for the winning bid.
The natural length of a spring is 10 cm. A force of 25 N stretches it to a length of 20cm. How much work, in units of N-cm, is done in stretching it from a length of 10cm to a length of 15cm?
A rope connects two poles that are 80 feet apart. The function .02x^2+15 models the height the rope is above the ground
Develop a probability distribution for the job satisfaction score of an executive manager. Develop a probability distribution for the job satisfaction score of a financial adviser.
Test for independence of attributes
Find the Taylor's formula for estimation of cosine function
A nontrivial graph G is called prime if G = G_1 x G_2 implies that G_1 or G_2 is trivial. Show that if a connected graph G has a vertex which is not in a cycle of length four, then G is prime.
The number of parks, y, being built in a city over a period of time, x, is graphed on a rectangular coordinate system. Write a paragraph describing your interpretation when the slope is positive
Using the definition of a measurable function, show that any constant function is measurable. Definition of a measurable function: the function f is measurable on the interval [a,b] if for all c in R, the set {x in [a,b] : f(x) >c} is measurable.
Graph of the function - sketch a graph of the function.
Find all the subfield of K containing Q.
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