Karteikarten
Maths 1A Identities & Substitutions
Karten in diesem Stapel (31)
- 1a^2 - x^2 (T)asin z
1 - sin ^2 z = cos ^2 z - 2a^2 + x^2 (T)atan z
1 + tan^2 z = sec^2 z - 3x^2 - a^2 (T)asec z
sec^2 z - 1 = tan^2 z - 4a^2 - x^2 (H)atan z
1 - tanh^2 z = sech^2 z - 5a^2 + x^2 (H)sinh z
1 + sinh^2 z = cosh^2 z - 6x^2 - a^2 (H)cosh z
cosh^2 z - 1 = sinh^2 z - 7e^(+- x)cosh x +- sinh x
- 8coh^2 x - sinh^2 X1
- 9sinh(2x)2sinh x cosh x
- 101 - tanh^2 xsech^2 x
- 11d/dx ( sin )cos
- 12d/dx ( cos )- sin
- 13d/dx ( tan )sec^2
- 14d/dx ( arcsin )1/sqrt(1-x^2)
- 15d/dx ( arccos )-1/sqrt(1-x^2)
- 16d/dx ( arctan )1/(1+x^2)
- 17d/dx ( sinh )cosh
- 18d/dx ( cosh )sinh
- 19d/dx ( tanh )sech^2
- 20d/dx ( arcsinh )1/sqrt(x^2 + 1)
- 21d/dx ( arccosh )1/sqrt(x^2 - 1)
- 22d/dx ( arctanh )1/(1-x^2)
- 23d/dx ( sec )sec . tan
- 24d/dx ( cosec )cosec . cot
- 25d/dx ( cot )cosec^2
- 26d/dx ( sech )- sech . tanh
- 27d/dx ( cosech )- cosech . coth
- 28d/dx ( coth )- cosech^2
- 29sinhe^x - e^-x / 2
- 30coshe^x + e^-x / 2
- 31ln xintegral(1/x dx, 1, x)
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- Karteikarten am Maths 1A Identities & Substitutions, erstellt von Mika Goetze am 17/06/2016.
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- Mika Goetze
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