MATA29H3 Final: Final Notes and Formula Sheet

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6 Dec 2018
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MATA29H3 Full Course Notes
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A[sin or cos](bx + c) + d: limits of functions to infinity, l"hopital"s rule, log-log and semi-log plots. Approximation techniques: linearization of f(x) at a point a => l(x) = f (a)+f " (a)(x a, newton"s method => xn+1 = xn f (xn) f " (xn) Logarithmic functions ln x = 1 x loga x= 1 x ln a a x=ax ln a d dx d dx d dx. For log-log plots, y = ax^c can be graphed as log y = log a + c log x. For volumes, solve using a strategy below and v = [ f (radius)]2dx. Let one part of the function = u, use du and dx to put entire function in terms of u, solve. Udv = uv v du: liate, detail no d. Estimation: riemann sums (n is the numbers of parts, delta x is b-a over n) => rhs, trapezoid rule.

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