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14 Cards in this Set
- Front
- Back
(1+x)^n |
1+nx |
|
E^x |
1+x+(1/2!)x² |
|
Ln(1+x) |
X-1/2x²+1/3x³ |
|
Sinx |
X-(1/3!)x³+(1/5!)x⁵ |
|
Cosx |
1-(1/2!)x²+(1/4!)x⁴ |
|
Force equals |
F=-du/dx=-kx F=m(d²x/dx²)=-kx |
|
Energy of shm |
E=1/2kA² |
|
Omega equals |
W = 2πf = 2π/T |
|
Pendulum physics |
W = √g/l T = 2π√l/g |
|
W shm |
W = rt(k/m) |
|
Conservative force |
Mixed partials are equal W = §Fdr is path independent (0 on closed integral) Potential energy function exists F = -gradU |
|
Non conservative force |
Mixed partials not equal W = §Fdr is path dependent Potential energy function dne |
|
Work |
W = -U |
|
Center of mass |
Rcm = 1/M§rdm Dm = lambda(ds) |