Rini chizish

x  t³ 3
y  t³ 6arctg(t)

x  4cos²(t) y  4sin²(t)
x  sh(t)t y  ch(t)1
x t
y t 2arctg(t)
x  2(3cos(t)cos(3t)) y  2(3sin(t)sin(3t)) x  t³ 3t 1
y  t³ 3t 1
Ikki o’zgaruvchili funktsiya
z sin^{ x }cos^{ y }
  z  ^1
arctg ^x 

^z  x³ y  xy³

z  exp^ ^{x }
 

z  4.25xexp(t)6t


^z 
x³  y³
x²  y²

^{7 y  x2tg(x)
x } 1t³
2 ^{y } 1t<sup>3

z  ln</sup>^{x x}2 ^{ y}2 

8


3
y  _cos(x)
x texp(t)
y texp(t)
z  ln^tg^{ x }  

y 



9

10



y 
cos(x)sin(x) cos(x)sin(x)

y  (1 x²)arccos(x)
x 3t 1
y t³ 2t x t exp(t)
y  2t exp(2t)


^{z ln}^{x2  y2} 
^z  x^xy

11 _{y  x}³ _arctg(x)
^{x } t 3 2t² 3t ^{t 3}2

^{z }^1lg(x)y

12

13

14

15

16

y  sin(x)arcsin(x)


y 
x² 1 lg(x)

y  xcos(x)ln(x)

^{y  ln} ^exp(x)

^{y  exp(x)}^tg(x)x
x  ln(t  t² )

y t t² 1
x  6cos(t)3cos(2t) y  6sin(t)3sin(2t)
x  t t² 1
_{y  ln}^1 1t^{2 }  