Form of fixed point problem
Suppose the equation a=y-msiny where 0,m,1 is given and is in the set [0,pi]. How would you write down this in the form of fixed point problem for solution y and show it has a unique solution?
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Describe that if A is any 2x3 matrix, then there can't be a 3x2 matrix C such that CA=I. b) if A is a 2x3 matrix such that it is possible to compute a 3x2 matrix B such that AB=I, what can you say about the pivots of A?
In the manufacture of a certain kind of automobile, four types of major defects and seven types of minor defects can take place. For those conditions in which defects do take place, in how many manners can there be twice as many minor defects as t
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Solve the given differential equation by using an appropriate substitution: -y dx + ( x + sqrt(xy)) dy = 0. The answer is 4x = y(ln|y| - c)^2 which I'm not getting using v=x/y. Please use detailed steps.
On Jan 1, Alex received an inheritance of thirty-year annuity. Starting on the day of the inheritance, the annuity pays $1000 each Jan 1, $2000 each April 1, $1500 each July 1, and $3000 each October 1.
Take one step (by hand) with Newton's method starting with a guess of xo=1 c)take two steps (by hand) toward the root of f (i.e the minimum of h) using bisection with a=0 and b=4.
A franchise agreement between the parent company franchisor and the franchisees who operated 7-Eleven stores said that any dispute between the franchisor and franchisees would be settled by arbiration.
An oil company purchased option on land in Alaska. Preliminary geologic studies assigned the following prior probabilities. P(high quality oil) = 0.50 P(medium quality oil) = 0.20 P(no oil) = 0.30
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