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A constant force F= -3i + 8j +10k moves an object along a straight line from point (-6, -5, -4) to point (-3, 1, -6).
Find the work done if the distance is measured in meters and the magnitude of the force is measured in Newtons.
Probability distribution. The high school GPA of applicants for admission to a college program are recorded and relative frequencies are calculated for the categories.
A cardboard box manufacturer wishes to make open boxes from rectangular pieces of cardboard with dimensions 10 in. by 17 in. by cutting equal squares from the four corners and turning up the sides.
Ron the realtor is offered a job directly out of real-estate school. he has a selection as to which way he will receive his salary the first year.
Solve the problem on percentages
Verify that each of the following are equivalence relations on the plane R^2 (where R are real numbers) and describe the equivalence classes geometrically.
Find the derivatives of the following functions (Do not simplify): f(x) = 20x^(11/5) - 13x^(5/4) - 4x(-7/2)
What is the probability that those three segments can form a triangle? Probability of Forming a Channel
Determine whether each of these proposed definitions is a valid recursive definition of a function f from the set of non negative integers to the set of integers.
Give a matrix that describes the game and argue that a population consisting solely of LIONS isn't stable, nor is one consisting solely of LAMBS.
Develop a model to represent the total profit for selling x necklaces. How many necklaces will the student have to sell to break-even?
Matlab Richardson extrapolation, Write a Richardson extrapolation code and test it using f(x) = sin(x), x = 1.230959415400000
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
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