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    Using Homogeneous Behavior For, It's Degree Is

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    Vinamra Mittal
    The function z = (x^2 + y^2) / (x + y) is being analyzed to determine its degree. The degree of a rational function is the difference between the highest exponent of the variables in the numerator and the highest exponent in the denominator. Since the highest exponent in the numerator is 2 and the highest exponent in the denominator is 1, the degree of this function is 2.

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    Using Homogeneous Behavior For, It's Degree Is

    Uploaded by

    Vinamra Mittal
    24 views1 page
    The function z = (x^2 + y^2) / (x + y) is being analyzed to determine its degree. The degree of a rational function is the difference between the highest exponent of the variables in the numerator and the highest exponent in the denominator. Since the highest exponent in the numerator is 2 and the highest exponent in the denominator is 1, the degree of this function is 2.

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    The function z = (x^2 + y^2) / (x + y) is being analyzed to determine its degree. The degree of a rational function is the difference between the highest exponent of the variables in the numerator and the highest exponent in the denominator. Since the highest exponent in the numerator is 2 and the highest exponent in the denominator is 1, the degree of this function is 2.

    Copyright:

    © All Rights Reserved
    Download as DOCX, PDF, TXT or read online from Scribd
    Download as docx, pdf, or txt
    24 views1 page

    Using Homogeneous Behavior For, It's Degree Is

    Uploaded by

    Vinamra Mittal
    The function z = (x^2 + y^2) / (x + y) is being analyzed to determine its degree. The degree of a rational function is the difference between the highest exponent of the variables in the numerator and the highest exponent in the denominator. Since the highest exponent in the numerator is 2 and the highest exponent in the denominator is 1, the degree of this function is 2.

    Copyright:

    © All Rights Reserved
    Download as DOCX, PDF, TXT or read online from Scribd
    Download as docx, pdf, or txt
    of 1

    𝑥2 +𝑦2

    Using homogeneous behavior for 𝑧 = ( 𝑥+𝑦 ), it’s degree is

    a) 0 b) 2 c) -1 d) 1

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