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Properties of integral calculus

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33(y2+3)dy=\int_3^3\left(y^2+3\right)dy=

 Fill in the blanks

13g(x)dx=\int_1^3g\left(x\right)dx=

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13ydy +35ydy =\int_1^3ydy\ +\int_3^5ydy\ =

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11y2dy=\int_{-1}^1y^2dy=

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cd5y2dy=\int_c^d5y^2dy=

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If  g is an odd function,

22y3dy=\int_{-2}^2y^3dy=

 Fill in the blanks:

14f(t)dt=\int_1^4f\left(t\right)dt=

  Fill in the blanks

14[(5x)(x2)]dx\int_1^4\left[\left(5x\right)-\left(x^2\right)\right]dx =

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14(4+v)dv=\int_1^4\left(4+v\right)dv=

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03f(x)dx\int_0^3f\left(x\right)dx