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A landscaper wants to combine golden landscape rock with rust-colored landscape rock to make a mix. The golden rock costs $0.59 per pound and the rust-colored rock cost $0.49 per pound. If the landscaper buys 70 pounds of the mixture costing a total of $38.80, how much of the rust-colored rock did he buy?
___Pounds
The solution to Queuing Analysis. The Bay City Police Department has eight patrol cars that are on constant call 24 hours a day. A patrol car requires repairs every 20 days, on average, according to an exponential distribution
Probability Sampling Without Replacement Card Hands. A hand of 4 cards contains one card of each suit
Determining initial population, maximum population of fruit flies placed in a half pint milk bottle - word problem and Evaluate the initial population
Discrete Random Variable Defined on a Finite Sample Space. a) Prove that if X is a discrete random variable defined on a finite sample space, S, then we have E(X) = SUM X(a) P({a}).
Construct a tree diagram to represent this sitution. List the sample space. Determine the exact probability of creating a min license plate with a J. solution should be in reduce fraction form
The cost per unit of producing each product will be determined by whether a new union labor contract passes or fails. The cost per unit of each product, giving each contract result is shown in the following pay off table.
One car is selected at random from the cars with vehicle tags from these cities, What is the probability that this car is from Salem?
Sketching the graph of equation of line - Evaluate the equation of each of the lines with the given properties.
Let n >= 0 be an integer, and for each 0 R be the function P(x) := the sum from i=0 to n of c_i x^i such a function is known as a polynomial of one variable
The board of a pharmaceutical company has nine members. One board member will be selected as vice president of marketing, and a different board member will be selected as vice president of research
Probability: Moment Generating Functions and Poisson Process Let X be a discrete random variable with probability mass function Pr {X=k} = c(1+ k^2) for k= -2, -1, 0, 1, 2.
A is the amount of material remaining from an initial amount I at a given time t and k is negative constant determined by the nature of the material.
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