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a company owns 400 laptops.each laptop has an 8% probability of not working. you randomly select 20 laptops for your salespeople. a. what is the likelihood that 5 will be broken? b. what is the likelihood that they will all work? c. what is the likelihood that they will all be broken?
Compute the coecients of the polynomials using the term recurrence relation.
Make a new variable called COFFDIFF by computing the difference in the number of coffee drinks per week for each twin pair.
I need a response to this question: You are tutoring a friend who is just learning how to graph linear equations with two variables. How will you describe at least two methods of graphing lines?
Determine if the following conforms to the intermediate value theorem. Clearly give the conditions and, if appropriate, find an appropriate value for c.
Write a linear regression equation for these data and forecast how much money Robert will win if he spends $28.
Explain what the index of a subgroup and a coset of a group are. Also, prove that if N is a subgroup of a group G such that [G: N] = 2, and if "a" and "b" are elements of G,
Let I be an ideal of R and let S be a subring of R. prove that I(intersection)S is an ideal of S. ALSO, show by some example that not every ideal of a subring S of a ring R
Find the points where the plane z=5x-4y+3 intersects each of the coordinate axes. Find the lengths of the sides and the angles of the triangle formed by these points.
Suppose that a probability distribution has a mean 20 and standard deviation 3. The Chebychev inequality states that the probability that an outcome lies between 16 and 24 is
Let n >= 2 be a number. Define the graph L2(n) as follows: Vertices are ordered pairs from the set {1, ..., n}. Two vertices are adjacent if they have the same first coordinate, or the same second coordinate (but not both).
if three socks are picked at random, what is the probability that at least two are the same color?
Using trigonometry to solve a Right triangle - Find the width of the lake.
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