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- n=1 is the starting value of n
- k is the maximum value of n
- a sub n, the expression for the general term'

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Pascal's triangle
Expanding a binomial (all terms)
Finding a particular term in binomial expansion.

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Finding Fibonacci sequence and know why it is important
Using Euler's formula to write the exponential form of a complex number

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Using mathematical induction to prove the validity of mathematical statements.
n=1
n=k
n+k

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Expand a series from sigma notation (plug in the first n value to the formula and keep increasing by 1).
Find a finite sum using calculator.
Find an infinite sum using formula  S=a1/(1-r)
Go from a series to the sigma notation.

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Expanding Binomials
Using Binomial theorem to expand binomials
Find a particular term of a binomial using the sigma form of the Binomial Theorem

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e to the x
Use Euler's Formula to write the exponential form of a complex number
Write the natural log of a negative number as a complex number
Know what the Fibonacci Series: 1,1,2,3,5,8,13,21,34 ect...

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Series proof.
Divisibility proof.
Use 3 steps of induction.
Show n=1 works.
Assume n=k works.
Show n=k+1 works.

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Know the difference between n+1 and n
Do calculations correctly, carefully use the calculator

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Forgetting how to use Pascal's triangle

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On e^x problems, don't round along the way.

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Make sure to check your answer after you add the n=k and the n=k+1.

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Get sigma on calculator for finite sums: Math button, then press Zero

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It is more accurate and better to solve it on paper

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This is something to do on a paper not on a calculator.

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Knowing how to use sigma with the calculator
Being used to plugging in numbers to the calculator.