Calc05_3 - 5.3 Definite Integrals and Antiderivatives Use...

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Unformatted text preview: 5.3 Definite Integrals and Antiderivatives Use graphs and your knowledge of area and x 3 1 ∫ δξ = 1 4 το εωαλυατε τηε ιντεγραλ . α 29 ξ 3-1 1 ∫ δξ β 29 ξ 3 + 3 ( 29 1 ∫ δξ χ 29 ξ -2 ( 29 3 2 3 ∫ δξ δ29 ξ 3-1 1 ∫ δξ δ29 1 -ξ 3 ( 29 1 ∫ δξ ε29 ξ-1 ( 29 3-1 2 ∫ δξ 13 4 1 4 1 2 3 4- 1 4 Use graphs and your knowledge of area and x 3 1 ∫ δξ = 1 4 το εωαλυατε τηε ιντεγραλ . γ 29 ξ 2 ÷ 3 2 ∫ δξ η 29 ξ 3-8 8 ∫ δξ ι29 ξ 3-1 ( 29 1 ∫ δξ ϕ 29 ξ 3 1 ∫ δξ 1 2- 3 4 3 4 Page 285 gives rules for working with integrals, the most important of which are: 2. ( 29 a a f x dx = ò If the upper and lower limits are equal, then the integral is zero. 1. ( 29 ( 29 b a a b f x dx f x dx = - ò ò Reversing the limits changes the sign. ( 29 ( 29 b b a a k f x dx k f x dx × = ò ò 3. Constant multiples can be moved outside....
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This note was uploaded on 02/16/2012 for the course CALCULUS 0064 taught by Professor Waldron during the Fall '10 term at Broward College.

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Calc05_3 - 5.3 Definite Integrals and Antiderivatives Use...

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