logging in or signing up Section R4 linlic Download Post to : URL : Related Presentations : Share Add to Flag Embed Email Send to Blogs and Networks Add to Channel Uploaded from authorPOINT lite Insert YouTube videos in PowerPont slides with aS Desktop Copy embed code: (To copy code, click on the text box) Embed: URL: Thumbnail: WordPress Embed Customize Embed The presentation is successfully added In Your Favorites. Views: 175 Category: Education License: All Rights Reserved Like it (0) Dislike it (0) Added: September 10, 2007 This Presentation is Public Favorites: 1 Presentation Description Alg 2 Trig Sullivan PPT notes R4 Comments Posting comment... Premium member Presentation Transcript Sullivan Algebra and Trigonometry: Section R.4Polynomials: Sullivan Algebra and Trigonometry: Section R.4 Polynomials Objectives of this Section Recognize Monomials Recognize Polynomials Add, Subtract, and Multiply Polynomials Know Formulas for Special ProductsSlide2: A monomial in one variable is the product of a constant times a variable raised to a nonnegative integer power. Thus, a monomial is of the form: where a is a constant, x is a variable, and k > 0 is an integer.Slide3: Examples of MonomialsSlide4: A polynomial in one variable is an algebraic expression of the formSlide5: Example: Coefficients: 2, 0, -3, 1, -5 Degree: 4Slide6: Polynomials are added and subtracted by combining like terms. Example: AdditionSlide7: Example: SubtractionSlide8: Polynomial multiplication can be done by using the distributive property multiple times. Example: MultiplicationSlide9: Special Product Formulas Difference of Two Squares Squares of Binomials, or Perfect SquaresSlide10: Special Product Formulas Miscellaneous Trinomials Cubes of Binomials, or Perfect CubesSlide11: Special Product Formulas Difference of Two Cubes Sum of Two CubesSlide12: Polynomials in Two Variables The degree of a polynomial in two variables is the highest degree of all the monomials with nonzero coefficients. The degree of each monomial is the sum of the powers of the variables. You do not have the permission to view this presentation. In order to view it, please contact the author of the presentation.
Section R4 linlic Download Post to : URL : Related Presentations : Share Add to Flag Embed Email Send to Blogs and Networks Add to Channel Uploaded from authorPOINT lite Insert YouTube videos in PowerPont slides with aS Desktop Copy embed code: (To copy code, click on the text box) Embed: URL: Thumbnail: WordPress Embed Customize Embed The presentation is successfully added In Your Favorites. Views: 175 Category: Education License: All Rights Reserved Like it (0) Dislike it (0) Added: September 10, 2007 This Presentation is Public Favorites: 1 Presentation Description Alg 2 Trig Sullivan PPT notes R4 Comments Posting comment... Premium member Presentation Transcript Sullivan Algebra and Trigonometry: Section R.4Polynomials: Sullivan Algebra and Trigonometry: Section R.4 Polynomials Objectives of this Section Recognize Monomials Recognize Polynomials Add, Subtract, and Multiply Polynomials Know Formulas for Special ProductsSlide2: A monomial in one variable is the product of a constant times a variable raised to a nonnegative integer power. Thus, a monomial is of the form: where a is a constant, x is a variable, and k > 0 is an integer.Slide3: Examples of MonomialsSlide4: A polynomial in one variable is an algebraic expression of the formSlide5: Example: Coefficients: 2, 0, -3, 1, -5 Degree: 4Slide6: Polynomials are added and subtracted by combining like terms. Example: AdditionSlide7: Example: SubtractionSlide8: Polynomial multiplication can be done by using the distributive property multiple times. Example: MultiplicationSlide9: Special Product Formulas Difference of Two Squares Squares of Binomials, or Perfect SquaresSlide10: Special Product Formulas Miscellaneous Trinomials Cubes of Binomials, or Perfect CubesSlide11: Special Product Formulas Difference of Two Cubes Sum of Two CubesSlide12: Polynomials in Two Variables The degree of a polynomial in two variables is the highest degree of all the monomials with nonzero coefficients. The degree of each monomial is the sum of the powers of the variables.