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8 Cards in this Set
- Front
- Back
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f(x)dx from b to a is the same as
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-f(x)dx from a to b
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if definite integral is from a to a then it equals
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0
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di from c to a + di from c to b = di from
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a to b
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fundamental theorem of calculus has to be
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continuous
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Indefinite integrals
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just the notation for squiggly f(x)dx = F(x) which also equals F'(x) = f(x)
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Difference between definite and indefinite integrals
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definite integrals are numbers
indefinite integrals are functions (family of functions) |
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add a _____ to antiderivatives
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a constant
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substitution rule for definite integrals (slightly different than usual sub rule)
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changing those end points by plugging them into the original g(x) formula
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