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6 Nov 2019
Consider the curve ð(ð¥) = ln(ðð¥) on the interval [1, 2]. Note: ð(ð¥) is positive on the given ð¥interval.
a) Find the exact area under the curve on the given interval.
b) Is the curve increasing or decreasing on the given interval?
c) Use Riemann sums with ð = 2 subintervals to find both an upper bound and lower bound to the exact area found in part (a). No simplification necessary. [Hint: use part b) to determine how to find an upper and lower bound]
Consider the curve ð(ð¥) = ln(ðð¥) on the interval [1, 2]. Note: ð(ð¥) is positive on the given ð¥interval.
a) Find the exact area under the curve on the given interval.
b) Is the curve increasing or decreasing on the given interval?
c) Use Riemann sums with ð = 2 subintervals to find both an upper bound and lower bound to the exact area found in part (a). No simplification necessary. [Hint: use part b) to determine how to find an upper and lower bound]
Jarrod RobelLv2
24 May 2019