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Arithmetic- nth term
f(n) = f(1) + d(n-1)
Arithmetic- Sum of first n terms
s(n) = n/2 * (f(1)+f(n))
Geometric- nth term
f(n) = f(1)* r^n-1
Infinite Sum formula
s=f(1)/1-r, -1<r<1
Σc formula
Σc= nc
Σk formula
Σk = n(n+1)/2
Σk² formula
Σk² = n(n+1)(2n+1)/6
Σk³ formula
Σk³= (n(n+1)/2)²
First Step of a Mathematical Induction Proof
Base case
Second Step of a Mathematical Induction Proof
Hypothesis- assume true when n=k
Third Step of a Mathematical Induction Proof
Prove true when n=k+1
Fourth Step of a Mathematical Induction Proof
Proof substitute in hypothesis
Last Step of a Mathematical Induction Proof
Therefore statement ∴ + ∀𝗇∈𝖭
Fifth step of aMathematical Induction Proof
BOOOOM or DOOM
Geometric- Sum of first n terms
f(1)*((1-r^n)/1-r)