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Understanding_the_binomial_theorem

Now that you know how to use the binomial theorem in order to expand powers of binomial expressions, let's gain further insight into why this actually works!

Finding_zeros_of_polynomials

Use all the knowledge you have about polynomials to find their zeros (which are the input values that make the polynomial equal to zero).

Graphs_of_polynomials

Combine your knowledge about the zeros and the end behavior of a polynomial in order to sketch its graph.

Fundamental_theorem_of_Algebra

You may already have noticed that quadratic equations always have a solution when including complex number solutions. It turns out this is true for any polynomial equation, of any degree! Learn about this and more, right here.

Quadratic_equations_with_complex_numbers

Remember all these quadratic equations with "no real solution"? Well, it turns out those equations do have a solution, it's just a complex number! Solve a bunch of those here.

End_behavior_of_polynomial_functions

Learn about the end behavior of polynomial functions. End behavior is the way the function behaves as the input values grow infinitely positive or infinitely negative.

Introduction_to_symmetry_of_functions

You may already be familiar with types of symmetries of geometrical shapes. Learn how functions can be symmetrical too!

Zeros_of_polynomials_and_their_graphs

Learn how to use the zeros of polynomials to draw a pretty good sketch of their graphs.

Proving_polynomial_identities

Practice proving polynomial identities, using all the factorization and expansion methods you know.

Advanced_polynomial_factorization_methods

Learn more ways to factor polynomials with degree higher than 2.

Symmetry_of_polynomial_functions

Learn how to determine the symmetry of a polynomial function.

Binomial_theorem

Learn how to expand powers of binomial expressions (which are polynomial expressions with exactly two terms). This is done using the binomial theorem!

Polynomial_identities_with_complex_numbers

Prove more polynomial identities, this time including complex numbers!

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