33026171
Beschreibung
Karteikarten von Athena Blair, aktualisiert more than 1 year ago
|
Erstellt von Athena Blair
vor mehr als 2 Jahre
|
|
| Frage | Antworten |
| Maths Formulas | Let's go! |
| 3 trigonometric identities |
Image:
Image (binary/octet-stream)
|
| Addition formulae |
Image:
Image (binary/octet-stream)
|
| Double-Angle formulae |
Image:
Image (binary/octet-stream)
|
| Half-angle formulae |
Image:
Image (binary/octet-stream)
|
| Differentiation First Principles |
Image:
Image (binary/octet-stream)
|
| If y=sin[f(x)] | dy/dx = f '(x) cos[f(x)] |
| If y=cos[f(x)] | dy/dx = - f '(x) sin[f(x)] |
| If y= e^f(x) |
Image:
Image (binary/octet-stream)
|
| If y=a^f(x) |
Image:
Image (binary/octet-stream)
|
| If y=ln[f(x)] | dy/dx = f '(x) / f(x) |
| If y=[f(x)]^n |
Image:
Image (binary/octet-stream)
|
| If y=f[g(x)] | dy/dx = f '[g(x)] g '(x) |
| If y=tan[f(x)] | dy/dx = f '(x) sec²[f(x)] |
| If y=sec[f(x)] | dy/dx = f '(x) sec[f(x)] tan[f(x)] |
| If y=cot(x) | dy/dx = -f '(x) cosec²[f(x)] |
| If y= cosec[f(x)] | dy/dx = -f '(x) cosec[f(x)] cot[f(x)] |
| If y=arcsin(x) |
dy/dx=
Image:
Image (binary/octet-stream)
|
| If y=arc cos(x) |
dy/dx=
Image:
Image (binary/octet-stream)
|
| If y=arctan(x) |
dy/dx=
Image:
Image (binary/octet-stream)
|
| Integrate x^n |
Image:
Image (binary/octet-stream)
|
| Integrate e^kx |
Image:
Image (binary/octet-stream)
|
|
Integrate 1/x
Image:
Image (binary/octet-stream)
|
Image:
Image (binary/octet-stream)
|
| Integrate sin(kx) |
Image:
Image (binary/octet-stream)
|
| Integrate cos(kx) |
Image:
Image (binary/octet-stream)
|
| Integrate sec²x |
Image:
Image (binary/octet-stream)
|
| Integrate cosec²(x) |
Image:
Image (binary/octet-stream)
|
| cosec(x)cot(x) |
Image:
Image (binary/octet-stream)
|
| sec(x)tan(x) |
Image:
Image (binary/octet-stream)
|
| k x f '(x) / f(x) | try ln |f(x)| |
| k x f '(x) [f(x)]^n | try [f(x)] ^ n+1 |
Möchten Sie mit GoConqr kostenlos Ihre eigenen Karteikarten erstellen? Mehr erfahren.