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In a certain manufacturing process the probability of a type I defect is 0.14, the probability of a type II defect is 0.34, and the probability of having both types of defects is 0.04. Find the probability of having neither type of defect.
The following data summarizes the historical demand for a pr, Month Actual demand, March 20, April 25
In the following case, state if the following set of vectors are linearly independent or linearly dependent. Justify your answer.
Prove the identity (n~r) (r~k) = (n~k) ((n-k)~(r-k)), whenever n, r, and k are nonnegative integers with r less than/equal to n and k less than/equal to r:
Assume at the begining of the year you purchase an investment for 5,900 that pays 80 annual income. Also assume the investments value has increased to 6,500 by the end of the year.
That is, if they are both used, one at a time, to solve a problem with exactly the same constraints, will the optimal values of X1 and X2 be the same in both cases?
If 2 cards are drawn from a regular deck of 52 cards without replacement, what is the probability that the second card is a queen? (Note: your final answer must be a single probability)
Let R be a commutative ring with 1. Prove that if (a,b)=1 and a divides bc, then a divides c. More generally, show that if a divides bc with nonzero a,b then a/(a,b) divides c.
This is your final post of the term! What did you think of the format of the class? Did you enjoy the tools and resources used? How do you think this class could have been improved?
What are the most signification concepts that you have learned about the physical and social domains on the basis of your reading and experience with children?
Find the maximal interval of existence. Find the dynamical system defined by the solutions
A plate is bounded by the curves y = -x^2, y = x^2, and x = 1. It has density d(x,y)=x. Make a sketch and find its center of mass.
Determine whether or not the given vector field is conservative. If its conservative find f such that F=delta f
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