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A basic introduction to polynomials, defining terms like coefficients, terms, degree, and variable. This is the foundational knowledge every student should begin with.

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Overview of different types of polynomials based on the number of terms (monomials, binomials, trinomials) and their degree.

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Learn how to graph polynomials and understand the significance of the roots, intercepts, and turning points in the graphs.

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Step-by-step guide on how to add and subtract polynomials, with examples and exercises for practice.

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Explains the process of multiplying polynomials, including special cases like the FOIL method for binomials.

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Delve into the methods of dividing polynomials, including long division and synthetic division, with practice problems.

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Comprehensive video guide on how to factor different types of polynomials, with tips and tricks for simplifying complex expressions.

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Explore real-world applications of polynomials in various fields such as physics, engineering, and economics. This link provides several case studies and examples.

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ZEROES OF POLYNOMIAL zero of a polynomial p(x) is the value of x for which the value of p(x) is 0. If k is a zero of p(x), then p(k)=0.For example, consider a polynomial p(x)=x2−3x+2.When x=1, the value of p(x) will be equal top(1)=12−3×1+2=1−3+2=0Since p(x)=0 at x=1, we say that 1 is a zero of the polynomial x2−3x+2

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ZEROES OF POLYNOMIAL zero of a polynomial p(x) is the value of x for which the value of p(x) is 0. If k is a zero of p(x), then p(k)=0.For example, consider a polynomial p(x)=x2−3x+2.When x=1, the value of p(x) will be equal top(1)=12−3×1+2=1−3+2=0Since p(x)=0 at x=1, we say that 1 is a zero of the polynomial x2−3x+2