1.
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Use L'Hospital's rules to evaluate limits having indeterminate form.
(I, III, VI)
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2.
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Use algebraic and numerical techniques for evaluating integrals. (II)
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3.
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Use integration in applied problems. (IV, V)
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4.
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Determine the convergence or divergence of an improper integral. (III)
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5.
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Analyze curves in the plane defined using parametric and polar
equations. (V)
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6.
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Determine the convergence or divergence of sequences and series having
numerical terms. (VI)
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7.
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Find a power series representation for a given function and determine
its domain. (VI)
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8.
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Extend the operations of differentiation and integration to functions
defined by a power series. (VI)
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9.
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Find a polynomial which approximates a given function to a specified
degree of accuracy on a specified interval. (VI)
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10.
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Perform operations on vectors. (VII)
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11.
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Use vector operations in applied problems. (VII)
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12.
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Use technology when appropriate (IV, V)
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