Usual infixed functions on reals : +,-,*,/,^

+,-,*,/,^ are the usual operators to do additions, substractions, multiplications, divisions and for raising to a power.
Input :

3+2

Output :

5

Input :

3-2

Output :

1

Input :

3*2

Output :

6

Input :

3/2

Output :

3/2

Input :

3.2/2.1

Output :

1.52380952381

Input :

3^2

Output :

9

Input :

3.2^2.1

Output :

11.5031015682

Remark
You may use the square key or the cube key if your keyboard has one, for example : $\tt 3^2$ returns 9.

Remark on non integral powers

• If x is not an integer, then a^x = exp(x&sstarf#star;ln(a)), hence a^x is well-defined only for a > 0 if x is not rational. If x is rational and a < 0, the principal determination of the logarithm is used, leading to a complex number.
• Hence be aware of the difference between $\sqrt[n]{{a}}$ and a^{${\frac{{1}}{{n}}}$} when n is an odd integer.
  For example, to draw the graph of y = $\sqrt[3]{{x^3-x^2}}$, input :
  plotfunc(ifte(x>0,(x^3-x^2)^(1/3),
  -(x^2-x^3)^(1/3)),x,xstep=0.01)
  You might also input :
  plotimplicit(y^3=x^3-x^2)
  but this is much slower and much less accurate.