Algebra II (Intermediate Algebra)
Where to Watch Algebra II (Intermediate Algebra)
36
Elementary Probability
2011-03-04
After a short introduction to probability, celebrate your completion of the series with a deck of cards. Can you use the principles of probability, permutations, and combinations to calculate the probability of being dealt different hands?
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35
Permutations and Combinations
2011-03-04
Continue your study of the link between combinatorics and algebra by using the factorial function to solve problems in permutations and combinations. For example, what are all the permutations of the letters a, b, c?
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34
The Binomial Theorem
2011-03-04
Pascal's triangle is a famous triangular array of numbers that corresponds to the coefficients of binomials of different powers. In an episode connecting a branch of mathematics called combinatorics with algebra, investigate the formula for each value in Pascal's triangle, the factorial function, and the binomial theorem.
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33
Uses of Exponential and Logarithmic Functions
2011-03-04
Delve deeper into exponential and logarithmic functions with the goal of solving a typical financial investment problem using the "Pert" formula. To prepare, study the change of base formula for logarithms and the special function of the base called e.
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32
An Introduction to Logarithmic Functions
2011-03-04
Plot a logarithmic function on the coordinate plane to see how it is the mirror image of a corresponding exponential function. Just like a mirror image, logarithms can be disorienting at first; but by studying their properties you will discover how they make certain calculations much simpler.
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31
An Introduction to Exponential Functions
2011-03-04
Exponential functions are important in real-world applications involving growth and decay rates, such as compound interest and depreciation. Experiment with simple exponential functions, exploring such concepts as the base, growth factor, and decay factor, and how different values for these terms affect the graph of the function.
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30
Partial Fractions
2011-03-04
Now that you know how to add rational expressions, try the opposite procedure of splitting a more complicated rational expression into its component parts. Called partial fraction decomposition, this approach is a topic in introductory calculus and is used for solving a wide range of more advanced math problems.
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29
The Algebra of Rational Functions
2011-03-04
Combine rational functions using addition, subtraction, multiplication, division, and composition. The trick is to start each problem by putting the expressions in factored form, which makes the calculations go more smoothly.
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28
An Introduction to Rational Functions
1970-01-01
Shift your focus to graphs of rational functions, which are the ratio of two polynomials. These graphs are more complicated than those from the previous episode, but their general characteristics can be quickly determined by calculating the domain, the x- and y-intercepts, and the vertical and horizontal asymptotes.
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27
Graphing Power, Radical, and Root Functions
2011-03-04
Using graph paper, experiment with curves formed by simple radical functions. First, determine the domain of the function, which tells you the general location of the graph on the coordinate plane.
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26
Solving Equations Involving Radicals
2011-03-04
Drawing on your experience with roots and radicals from the previous episode, try your hand at solving equations with these expressions. Begin by learning how to manipulate rational, or fractional, exponents.
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25
Roots and Radical Expressions
2011-03-04
Shift gears away from polynomials to focus on expressions involving roots, including square roots, cube roots, and roots of higher degrees (all known as radical expressions). Practice multiplying, dividing, adding, and subtracting a wide variety of radical expressions.
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24
The Fundamental Theorem of Algebra
2011-03-04
Explore two additional tools for identifying the roots of polynomial equations: Descartes' rule of signs, which narrows down the number of possible positive and negative real roots; and the fundamental theorem of algebra, which gives the total of all roots for a given polynomial.
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23
Rational Roots of Polynomial Equations
2011-03-04
Going beyond the approaches you've learned so far, discover how to solve polynomial equations by applying two powerful tools for finding rational roots: the rational roots theorem and the factor theorem. Both will prove very useful in succeeding lessons.
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22
Solving Special Polynomial Equations
2011-03-04
Learn how to solve polynomial equations where the degree is greater than two by turning them into expressions you already know how to handle. Your "toolbox" includes techniques called the difference of two squares, the difference of two cubes, and the sum of two cubes.
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21
Combining Polynomials
2011-03-04
Switch from graphs to the algebraic side of polynomial functions, learning how to combine them in many different ways, including addition, subtraction, multiplication, and even long division, which is easier than it seems. Discover which of these operations produce new polynomials and which do not.
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20
Graphing Polynomial Functions
2011-03-04
Deepen your insight into polynomial functions by graphing them to see how they differ from non-polynomials. Then learn how the general shape of the graph can be predicted from the highest exponent of the polynomial, known as its degree.
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19
An Introduction to Polynomials
2011-03-04
Pause to examine the nature of polynomials: a class of algebraic expressions that you've been working with since the beginning of the series. Professor Sellers introduces several useful concepts, such as the standard form of polynomials and their degree, domain, range, and leading coefficients.
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18
Conic Sections - Circles and Ellipses
2011-03-04
Investigate the algebraic properties of the other two conic sections: ellipses and circles. Ellipses resemble stretched circles and are defined by their major and minor axes, whose ratio determines the ellipses' eccentricity.
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17
Conic Sections - Parabolas and Hyperbolas
2011-03-04
Delve into the algebra of conic sections, which are the cross-sectional shapes produced by slicing a cone at different angles. In this episode, study parabolas and hyperbolas, which differ in how many variable terms are squared in each.
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16
Solving Quadratic Inequalities
2011-03-04
Extending the exercises on inequalities from a previous episode, step into the realm of quadratic inequalities, where the boundary graph is not a straight line but a parabola. Use your skills analyzing quadratic expressions to sketch graphs quickly and solve systems of quadratic inequalities.
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15
Using the Quadratic Formula
2011-03-04
When other approaches fail, one tool can solve every quadratic equation: the quadratic formula. Practice this formula on a wide range of problems, learning how a special expression called the discriminant immediately tells how many real-number solutions the equation has.
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14
Completing the Square
2011-03-04
Turn a quadratic equation into an easily solvable form that includes a perfect square, a technique called completing the square. An important benefit of this approach is that the rewritten form gives the coordinates for the vertex of the parabola represented by the equation.
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13
Algebra II: Quadratic Equations - Factoring (Level 10 of 10) | Trial and Error, Decomposition IV
This video concludes the series on solving quadratic equations of the form ax^2+bx+c=0 by factoring. This video goes over four slightly more challenging examples where the coefficient of the quadratic term is greater than 1.
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12
Algebra II: Quadratic Equations - Factoring (Level 9 of 10) | Trial and Error, Decomposition III
This video continues covering the proper way to solve quadratic equations of the form ax^2+bx+c=0 by factoring. This video goes over two examples where the coefficient of the quadratic term is greater than 1.
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11
Algebra II: Quadratic Equations - Factoring (Level 8 of 10) | Trial and Error, Decomposition II
This video continues covering the proper way to solve quadratic equations of the form ax^2+bx+c=0 by factoring. This video goes over an example where the coefficient of the quadratic term is greater than 1.
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10
Algebra II: Quadratic Equations - Factoring (Level 7 of 10) | Trial and Error, Decomposition I
This video continues covering the proper way to solve quadratic equations of the form ax^2+bx+c=0 by factoring. This video goes over an example where the coefficient of the quadratic term is greater than 1.
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9
Algebra II: Quadratic Equations - Factoring (Level 6 of 10) | Trinomials III
This video continues covering the proper way to solve quadratic equations of the form ax^2+bx+c=0 by factoring. This video goes over 5 slightly harder examples that require algebraic manipulation, collecting like terms and expanding terms before proceeding with the factoring step.
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8
Algebra II: Quadratic Equations - Factoring (Level 5 of 10) | Trinomials II
This video continues covering the proper way to solve quadratic equations of the form ax^2+bx+c=0 by factoring. This video goes over 2 examples where the constant of the quadratic equation is negative.
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7
Algebra II: Quadratic Equations - Factoring (Level 4 of 10) | Trinomials I
This video is an introduction to solving quadratic equations of the form ax^2+bx+c=0 by factoring. This video goes over 2 examples modeling the proper way to factor quadratic trinomials that are factorable over the integers.
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6
Algebra II: Quadratic Equations - Factoring (Level 3 of 10) | Binomials II
This video continues covering the general procedure in solving quadratic equations by factoring. This video goes over 3 slightly harder examples modeling the proper way to factor quadratic equations of the form ax^2+bx=0.
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5
Algebra II: Quadratic Equations - Factoring (Level 2 of 10) | Binomials I
This video continues covering the general procedure in solving quadratic equations by factoring. This video goes over 3 examples modeling the proper way to factor quadratic equations of the form ax^2+bx=0 and using the zero product property as a basis to solve quadratic equations of this particular form.
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4
Algebra II: Quadratic Equations - Factoring (Level 1 of 10) | Zero Product Property
This video is an introduction to solving quadratic equations by factoring. This video goes over 6 examples modeling the proper way to use the zero product property as a basis to solve quadratic equations by factoring.
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3
Algebra II: Quadratic Equations (Level 3 of 3) | Solving by Taking the Square Root
This video goes over 7 examples covering the proper way to solve quadratic equations of the form a(px+q)^2=0 and a(px+q)^2+c=0, the common method used to solve quadratic equations of these forms is by taking the square root.
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2
Algebra II: Quadratic Equations (Level 2 of 3) | Solving Quadratic Monomials and Binomials
This video goes over 5 examples covering the basic notation, concepts, graphs and algorithms to solve quadratic monomials of the form ax^2=0, and quadratic binomials of the form ax^2+c=0.
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1
Algebra II: Quadratic Equations (Level 1 of 3) | Types, Standard Form, Solutions
This video goes over the basic theory and terminology for the purpose of solving quadratic equations. Topics covered include: types of quadratic equations, the standard form of a quadratic equation, and solutions of quadratic equations.
Watch Algebra II (Intermediate Algebra) Season 1 Episode 1 Now
Algebra II (Intermediate Algebra) is a series categorized as a new series. Spanning 1 seasons with a total of 36 episodes, the show debuted on . The series has earned a no reviews from both critics and viewers. The IMDb score stands at undefined.
How to Watch Algebra II (Intermediate Algebra)
How can I watch Algebra II (Intermediate Algebra) online? Algebra II (Intermediate Algebra) is available on Math Fortress with seasons and full episodes. You can also watch Algebra II (Intermediate Algebra) on demand at Amazon Prime, Amazon online.
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