Tell whether the expression is a polynomial. If it is, give its degree. 1) $$ -4 y^{5}-\sqrt{3} $$

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The expression $$ -4y^{5} - \sqrt{3} $$ is not a polynomial. To determine if the expression is a polynomial and to find its degree, we need to check if the expression consists only of variables raised to non-negative integer powers and if it is a sum of such terms. The expression given is: $$ -4y^{5} - \sqrt{3} $$ Let's break it down: 1. The term $$-4y^{5}$$ is a polynomial term because it consists of a variable $$y$$ raised to a non-negative integer power (5) and a coefficient (-4), which is a real number. 2. The term $$-\sqrt{3}$$ is not a polynomial term because it contains a square root, which is not a non-negative integer power of a variable. Since the expression contains a term that is not a polynomial, the entire expression is not a polynomial. Therefore, the expression $$ -4y^{5} - \sqrt{3} $$ is not a polynomial.

Tell whether the expression is a polynomial. If it is, give its degree. 1) \( -4 y^{5}-\sqrt{3} \)

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Tell whether the expression is a polynomial. If it is, give its degree. 1) \( -4 y^{5}-\sqrt{3} \)

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