How do you find the degree of $4 x + 6 x y - 3 x^{4} y + 5$ $4x+6xy-3x^4y+5$ ?

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How do you find the degree of $4 x + 6 x y - 3 x^{4} y + 5$ $4x+6xy-3x^4y+5$ ?

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Answer 1 · 2016-11-23T14:55:05

$degree 5$ $"degree " 5$

Explanation:

The degree of a polynomial with 2 variables ( or more) is.

$the sum of exponents with highest value$ $color(red)" the sum of exponents with highest value"$ for each term within the polynomial.

$4 x^{1} \to degree1$ $4x^1to "degree1"$

$6 x^{1} y^{1} \to degree 2$ $6x^1y^1to"degree 2 "$ since (1 + 1 )=2

$3 x^{4} y^{1} \to degree 5$ $3x^4y^1 to"degree 5"$ since (4 + 1 ) =5

$5^{0} \to degree 0$ $5^0 to"degree 0"$

Thus the polynomial is degree 5.

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How do you find the degree of $4 x + 6 x y - 3 x^{4} y + 5$ $4x+6xy-3x^4y+5$ ?

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How do you find the degree of 4x+6xy-3x^4y+54x+6xy−3x4y+54x+6xy-3x^4y+5?

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How do you find the degree of $4 x + 6 x y - 3 x^{4} y + 5$ $4x+6xy-3x^4y+5$ ?