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Cálculo integral em R

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3.<br />

4.<br />

5.<br />

6.<br />

7.<br />

8.<br />

9.<br />

10.<br />

11.<br />

12.<br />

13.<br />

14.<br />

6<br />

2<br />

3<br />

1<br />

3<br />

1<br />

e<br />

1<br />

1<br />

0<br />

√ 3<br />

<br />

0<br />

√ 2<br />

2<br />

<br />

√<br />

2<br />

− 2<br />

1<br />

−1<br />

0<br />

−2<br />

√ 2<br />

<br />

0<br />

2<br />

−2<br />

1<br />

0<br />

√ x + 1 dx.<br />

e −x dx.<br />

|2 − x|dx.<br />

log xdx.<br />

arctan x<br />

dx.<br />

1 + x2 dx<br />

(1 + x 2 )arctan x .<br />

xdx<br />

√ 1 − x 4 .<br />

dx<br />

x 2 − 4 .<br />

x + 10<br />

(x − 1) 2dx.<br />

2x + 3<br />

x 2 + 2 dx.<br />

3x 3 + 2<br />

x + 3 dx.<br />

e 2x<br />

e x + 4 dx.<br />

1.2. FÓRMULA FUNDAMENTAL DO CÁLCULO INTEGRAL.<br />

ISA/UTL – Licões de Mat<strong>em</strong>ática – 2005 7

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