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Scenario 1: You integrate the function f(x) from 20 to 70 using 201 points and ...

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Scenario 1: You integrate the function f(x) from 20 to 70 using 201 points and the composite

trapezoidal method and then repeat the integration with 1001 points in order to reduce the

global truncation error.

Scenario 2: You integrate the same function f(x) from 0 to 120 using 201 points and the

composite Simpson’s 1/3 method. If you repeat this integration but with a different number of

points, what is the minimum number of points would you need to get at least the same relative

reduction in global truncation error as in the first scenario?

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