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Building a graph of a function (with parameters), in particular in polar coordinates, 2D

Construct a graph of the function x = x (t), y = y (t) where a<=t<=b, for this set a, b and function x(t), y(t).
In order to construct a graph in polar just put in x = r * cos(w), y = r * sin(w) dependence r = r (w), where r - radius vector, w - corner.

Enter the graph of the function

Importanta must be less b, otherwise the schedule will not be able to line up

A lower bound for t
The upper limit b for t
x(t) ?
Example: 3*cos(t)
y(t) ?
Example: 2*sin(t)

Terms of the input functions

In expression f you can do the following operations:
Real numbers
introduce in the form 7.5, not 7,5
2*x
- multiplication
3/x
- division
x^3
- exponentiation
x + 7
- addition
x - 6
- subtraction
Function f may consist of functions (symbols are given in alphabetical order):
absolute(x)
Function - absolute value x (module x or |x|)
arccos(x)
Function - arccosine of x
arccosh(x)
Function - arccosine hyperbolic of x
arcsin(x)
Function - arcsine of x
arcsinh(x)
Function - arcsine hyperbolic of x
arctan(x)
Function - arctangent of x
arctanh(x)
Function - arctangent hyperbolic of x
e
Function - e this is something that is approximately equal to 2.7
exp(x)
Function - exponent of x (same as e^x)
floor(x)
Function - rounding x downward (sample floor(4.5)==4.0)
log(x) or ln(x)
Function - Natural logarithm of x (For log7(x), must enter log(x)/log(7) (or, for example log10(x)=log(x)/log(10))
logical_not(x)
Function - Logical "not" of x
pi
Number - "Pi", which is approximately equal to 3.14
radians(x)
Function - Translated from degrees x in radians (sample radians(180)==pi)
rint(x)
Function - Integer of x
sign(x)
Function - Badge x
sin(x)
Function - Sinus of x
cos(x)
Function - Cosinus of x
sinh(x)
Function - Sinus hyperbolic of x
cosh(x)
Function - Cosinus hyperbolic of x
sqrt(x)
Function - Square root of x
square(x) or x^2
Function - Square x
tan(x)
Function - Tangent of x
tanh(x)
Function - Tangent hyperbolic of x

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