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Use Euler's method to calculate the first three approximations to the given initial value problem
Use Euler's method to calculate the first three approximations to the given initial value problem for the specified increment size. Round your results to four decimal places.
Y' = x(1- y),y(1) = 0, Δx = 0.2
Each sample problem has three solutions with an initial point, moving over delta x and moving over by delta x again.
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Use the root test to show that a geometric series converges only if its ration has absolute value less than 1, or its initial term is 0
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