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Consider function f(x)=ln(x+1).
I've found the remainder term Rn(z)=((-1)^n*(1+z)^(-n-1)*x^(n+1))/(n+1)
a) Find an upper bound for the absolute value of the remainder term when x>0 . It may help to remember that z is between x and 0.
b) Use this formula to find how many terms are needed to estimate with an error less than .
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There are two small cities, Santa Clara and Santa Rosa. Santa Clara has 20 houses and Santa Rosa has 15 houses. An inspector must randomly choose 5 houses in Santa Clara and 7 houses in Santa Rosa to inspect.
Sketch the sets of points determined by the following relations:
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How is the solution affected if the constraints are changed to y(0) = 0 and y'(0) = 1 ? What is the special about this case?
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