2.3 Exercises
From Förberedande kurs i matematik 2
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| - | </div>{{#NAVCONTENT:Answer| | + | </div>{{#NAVCONTENT:Answer|Answer 2.3:1|Solution a|Lösning 2.3:1a|Solution b|Lösning 2.3:1b|Solution c|Lösning 2.3:1c|Solution d|Lösning 2.3:1d}} |
===Exercise 2.3:2=== | ===Exercise 2.3:2=== | ||
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| - | </div>{{#NAVCONTENT:Answer| | + | </div>{{#NAVCONTENT:Answer|Answer 2.3:2|Solution a|Lösning 2.3:2a|Solution b|Lösning 2.3:2b|Solution c|Lösning 2.3:2c|Solution d|Lösning 2.3:2d}} |
Revision as of 14:13, 16 September 2008
| Theory | Exercises |
Exercise 2.3:1
Calculate the integrals
| a) | \displaystyle \displaystyle\int 2x e^{-x} \, dx | b) | \displaystyle \displaystyle\int(x+1) \sin x \, dx |
| c) | \displaystyle \displaystyle\int x^2 \cos x \, dx | d) | \displaystyle \displaystyle\int x \ln x \, dx |
Answer
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Solution a
Solution b
Solution c
Solution d
Exercise 2.3:2
Calculate the integrals
| a) | \displaystyle \displaystyle\int e^{\sqrt x}\, dx | b) | \displaystyle \displaystyle\int_{0}^{1} x^3 e^{x^2} \, dx |
| c) | \displaystyle \displaystyle\int \tan x \, dx | d) | \displaystyle \displaystyle\int \ln x\, dx |
Answer
Solution a
Solution b
Solution c
Solution d
