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Consider the region enclosed by x + 3y = 33 and x + 7 = y. Using integrals, the area of this region can
Consider the region enclosed by x + 3y = 33 and x + 7 = y. Using integrals, the area of this region can be computed two different ways. (a) Integrating with respect to x: b [f(x)dz +[s(a) de 9(x) dx where a = b = , C= f(x) = g(x) = (b) Integrating with respect to y: where a = h(y) = = (c) Determine the area of the region. Answer: and h(y) dy and
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Financial Algebra advanced algebra with financial applications
Authors: Robert K. Gerver
1st edition
978-1285444857, 128544485X, 978-0357229101, 035722910X, 978-0538449670
