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∈
is an element of or belongs to
∃
there exists
∀
for all or for every
: or∣
such that
→
an implication or mapping (when used with functions)
closure (addition axiom)
x+y∈R
closure (multiplication axiom)
x⋅y∈R
commutative rules (addition axiom)
x+y=y+x
commutative rules (multiplication axiom)
x⋅y=y⋅x
identity element (addition axiom)
x+0=x
identity element (multiplication axiom)
x⋅1=x
inverse rules (addition axiom)
x+(−x)=0
inverse rules (multiplication axiom)
x⋅1/x=1 for x≠0
distributive rule (axiom connecting addition and multiplication)
x(y+z)=xy+xz
the linear function
f(x)=x
the quadratic function
f(x)=x^2
the absolute value function
f(x)= |x|
the square root function
f(x)=√x
The cubic function
f(x)=x^3
the rational function
f(x)=1/x
the exponential function
y=e^x
e is an important constant
e is approximately equal to 2.718, like the irrational number pi
e is an important constant
e is approximately equal to 2.718, like the irrational number pi
x intercept
plug in 0 for y
y intercept
plug in 0 for x