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Things vary in life - virtually nothing (except physical standards such as the speed of light) we interact with is constant over time. Much of this variation follows somewhat predictable patterns that can be examined using probability. An example of a subjective probability is: "Cops usually do not patrol this road, so I can get away with speeding." An empirical probability example is: "Each production run has a 5% reject rate." A classical (or theoretical) probability example is: "This die has six sides, so I should see the number 2 come up 1/6th of the time."
What are some examples of probability outcomes in your work or life? How would looking at them in terms of probabilities help us understand what is going on? How does the normal curve relate to activities/things you are associated with?
assuming no loss of speed,what is the velocity of the particle after the ricochet? simplify your answer.
Differentiable function on the interval.
find the table of values of earning using the given data.stephen is looking for a sales job in clothing store. smart
Ally earns $2500 per month plus commission of 7%. Her total monthly earnings (P) is represented by P=2500+.07t where (t) equals total sales for the month. What is the equation that represents total monthly earnings (P) if her commission increases ..
Find a position vector of a particle that has the acceleration a(t) = if v(0) = and r(0) = .
Probability distribution of the model, Alice Tanner is a nurse on the night shift from 10:00 P.M. to 6:00 A.M. at Community Hospital. She has 15 patients for whom she is responsible in her area
the volume of a rectangular prism is 208 cm2. if the area of one end is 16cm2, what is the length of the prism.
you can earn 5% per year compounded annually for the next 4 years, followed by 8% per year compounded quarterly for 5 years. What is the average annual compounded rate of return over the 9 year period? Express your answer with monthly compounding.
A plane travels 160 miles on a bearing of N 50° E and then changes its course to N 67° E and travels another 160 miles. Find the total distance traveled north and the total distance traveled east.
Explain how the applications of Integer programming differ from those of linear programming. Why is "rounding-down" an LP solution a suboptimal way to solve Integer programming problems?
A balloon rises vertically after it is released and is tracked by an observer 50 feet from the point of release. At a certain moment the angle between the balloon and the foot of the observer is and is changing at a rate of 2 rad/min. At what rate..
The volume of a sphere of radius R is v(R)=4piR^3/3. If the radius is increased by delta(r), what is the increase in volume to the first order? Type in your answer using D in place of delta(r).
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