Sketch the boundary and shade the region of integration indicated by the pute the area using geometry, not the FTC. i. f³ 5 dx ii. ³₂ (2x + 4) dx iii. √25 - x² dx iv. ²₁ (5-x+x) dx
Sketch the boundary and shade the region of integration indicated by the pute the area using geometry, not the FTC. i. f³ 5 dx ii. ³₂ (2x + 4) dx iii. √25 - x² dx iv. ²₁ (5-x+x) dx
Sketch the boundary and shade the region of integration indicated by the pute the area using geometry, not the FTC. i. f³ 5 dx ii. ³₂ (2x + 4) dx iii. √25 - x² dx iv. ²₁ (5-x+x) dx
Sketch the boundary and shade the region of integration indicated by the integral. Compute the area using geometry, not the FTC. Solve question a) iii. Integration of 5 to 0 square root 25-x^2 dx.
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Worksheet 2: Fundamental Theorem of Calculus
finite Integrals and the Fundamental Theorem of Calculus
) Sketch the boundary and shade the region of integration indicated by the integral. Com
pute the area using geometry, not the FTC.
i. f³ 5 dx
ii. ³₂ (2x + 4) dx
-2
A
iii. fo √25 - x² dx
2
iv. S²₁(5 − x + |x|) dx
With differentiation, one of the major concepts of calculus. Integration involves the calculation of an integral, which is useful to find many quantities such as areas, volumes, and displacement.
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