WebCalculate the degree of the following multivariate polynomial: \(x^2 y^2 + 2x^3 + y^2+ 2\) Solution: Examining term by term, we find that the maximum degree of any individual term is 4 (which comes from the term \(x^2y^2\)). So then, the degree of the given polynomial is 4. Example: Degree of a polynomial example WebView registration status, update student term data, and complete pre-registration requirements. Search and register for your classes. You can also view and manage your schedule. Give yourself a head start by building plans.

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Webconstant Correct answer: cubic Explanation: The degree of a polynomial is the highest exponent of the terms. Degree 0 – constant Degree 1 – linear Degree 2 – quadratic Degree 3 – cubic Degree 4 – quartic Multiply out the equation: (y + 2) (y + 4) (y + 1) = z (y 2 + 2y + 4y + 8) (y + 1) = z y 3 + 2y 2 + 4y 2 + 8y + y 2 + 2y + 4y + 8 = z WebFigure out the degree of the following polynomial: 6X3 + 17X + 8 = 0 Solution: As the given polynomial is: 6X3 + 17X + 8 = 0 The degree of this expression is 3 as it is the highest … seventy in roman numerals

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WebFree math problem solver answers your algebra, geometry, trigonometry, calculus, and statistics homework questions with step-by-step explanations, just like a math tutor. WebQuestion: Find the degree of the term \( -3 x^{7} \) : Find the degree of the term \( 2 x^{5} \) : Find the degree of the term 6 : Find the degree of the term \( 4 x^{8} \) : Find the degree of the polynomial \( -3 x^{7}+2 x^{5}+6+4 x^{8} \) : … WebNov 1, 2024 · The x -intercept −1 is the repeated solution of factor (x + 1)3 = 0. The graph passes through the axis at the intercept, but flattens out a bit first. This factor is cubic (degree 3), so the behavior near the intercept is like that of a cubic—with the same S-shape near the intercept as the toolkit function f(x) = x3. seventy five times two