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Radius & Interval of convergence for power series
set to >1
Area inclosed by polar curve
\int_{\placeholder{}}^{}\frac12r^2
Polar coordinates to get r
r=\sqrt{a^2+b^2}
Polar coordinates to get theta
arctan(x/y)
Orthogan trajectory
get dy/dx of y, plug in k, take reciprocal
P test
converges if p>1 diverges if p <= 1
Equilibrium solution
set dy/dx = 0
Sequence converges if
If limit exists
If limit exists for series
its divergent
McLaurin seires for e^x
x^n / n!
McClaurin series for sin
(-1)^n x²n+1 /(2n+1)!
Mclaurin series for cos
(-1)^n x²n / (2n!)
a-x
sin
a+x
tan
x-a
sec