For the following expression, determine the number of terms in the polynomial, and name the coefficients of the terms. $$ 2 x^{3}-x $$

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The polynomial $$ 2x^{3} - x $$ has 2 terms. The coefficients are 2 and -1. The expression $$ 2x^{3} - x $$ is a polynomial. To determine the number of terms and the coefficients, we can break it down as follows: 1. **Identify the terms**: The expression consists of two terms: - The first term is $$ 2x^{3} $$. - The second term is $$ -x $$. 2. **Count the number of terms**: There are 2 terms in the polynomial. 3. **Identify the coefficients**: - The coefficient of the first term $$ 2x^{3} $$ is $$ 2 $$. - The coefficient of the second term $$ -x $$ is $$ -1 $$ (since $$ -x $$ can be rewritten as $$ -1 \cdot x^{1} $$). In summary: - The number of terms in the polynomial $$ 2x^{3} - x $$ is **2**. - The coefficients of the terms are: - For $$ 2x^{3} $$: **2** - For $$ -x $$: **-1**.

For the following expression, determine the number of terms in the polynomial, and name the coefficients of the terms. \( 2 x^{3}-x \)

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For the following expression, determine the number of terms in the polynomial, and name the coefficients of the terms. \( 2 x^{3}-x \)

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