Formulario complementario de Matemáticas
Enviado por Pepe Kings • 29 de Noviembre de 2015 • Apuntes • 1.161 Palabras (5 Páginas) • 158 Visitas
La Recta
Formula [pic 1]
X=A+B (t)
Y=C-D (t)
Función paramétrica
X=2+3(t)
Y=4-9(t)
[pic 2]
Circulo
Formula [pic 3]
X= a cos (t)
Y= a sin (t)
Función paramétrica
X= 6 cos (t)
Y= 6 sin (t)
[pic 4]
Cicloide
Formula[pic 5]
X= a [t) – sin (t)]
Y= a [1-cos (t)]
Función paramétrica
X= 2 [(t)-sin (t)]
Y=2[1-cos (t)]
[pic 6]
Epicicloide
Formula[pic 7]
X=(R+r) cos (t)-r cos (t*R/r) (t)
Y=(R+r) sin (t)-r sin (t*R/r) (t)
Función paramétrica
X= (4+5) cos (t)-5cos ((4*5+1) t)
Y= (4+5) sin (t)-5sin ((4*5+1) t)
[pic 8]
Epitrocoide
Formula Tabla[pic 9]
X=(a+b) cos (t) - c cos ((a*b+1) t)
Y=(a+b) sin (t)-c sin ((a*b+1) t)
Función paramétrica
X= (2+5) cos (t)-7 cos ((2*5+1) t)
Y= (2+5) sin (t)-7 sin ((2*5+1) t)
[pic 10]
Elipse
Formula[pic 11]
X=a cos (t)
Y=b sin (t)
Función paramétrica
X=3 cos (t)
Y=4 sin (t)
[pic 12]
Trocoide
Formula[pic 13]
X=a (t) – b sin (t)
Y=a – b cos (t)
Función paramétrica
X=6(t)-4 sin (t)
Y=6-4 cos (t)
[pic 14]
Deltoide
Formula [pic 15]
X=a cos (t)+ b cos (2t)
Y=a sin (t)-b sin (2t)
Función paramétrica
X=8cos (t)+4cos (2t)
Y=8sin (t)-4sin (2t)
[pic 16]
Astroide
Formula[pic 17]
X=a cosᵌ (t)
Y=a sinᵌ (t)
Función paramétrica
X=7(cos (t)) ^3
Y=7(sin (t)) ^3
[pic 18]
Folio de Descartes
Formula [pic 19]
X=at/1+tᵌ
Y=at²/1+tᵌ
Función paramétrica
5t/ (1+t^3)
5t^2/(1+t^3)
[pic 20]
Bicorne
Formula [pic 21]
X= a sin (t)
Y= a (cos (t)) ^2/2-cos (t)
Función paramétrica
X= 9 sin (t)
Y= 9 (cos (t)) ^2 / 2-cos (t)
[pic 22]
Serpentina
Formula [pic 23]
X= a cot (t)
Y=b sin (t) cos (t)
Función paramétrica
X= 6 cot (t)
Y=8 sin (t) cos (t)
[pic 24]
Bruja de Agnesi
Formula [pic 25]
x = 2a cot θ
y = a (1 - cos 2θ)
Función paramétrica
X=2 (20) cot (t)
Y=20(1-cos (2t))
[pic 26]
Cisoide
Formula [pic 27]
X=2a sen2 (t)
Y=2a sen3 (t)/cos (t)
Función paramétrica
X= [2(6)] Sin (t) ^2
Y=2(6) sin (t) ^3/cos (t)
[pic 28]
Concoide
Formula[pic 29]
x = a + cos (t)
y = a tan (t) + sen (t)
Función paramétrica
X= (1+cos (t))
Y= (1) (tan (t)+sin (t))
[pic 30]
Lemniscata de Bernoulli
Formula [pic 31]
x=a sen (t)/ (1+cos2 (t))
y=a sen (t) cos (t)/ (1+cos2 (t))
Función paramétrica
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