Identify the coefficient of each term in the expression, and give the number of terms. \( x+4 x^{2}+5 x^{3} \) Select the correct choice below and fill in the answer box to complete your choice. A. There are three terms. The coefficient of the first term is \( \square \), the coefficient of the second term is \( \square \), and the coefficient of the third term is B. There are two terms. The coefficient of the first term is \( \square \) and the coefficient of the second term is \( \square \). There is one term. The coefficient of the term is \( \square \). C.
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The expression \( x + 4x^{2} + 5x^{3} \) has three distinct terms: \( x \), \( 4x^{2} \), and \( 5x^{3} \). The coefficient of the first term \( x \) is 1 (since any variable without a visible coefficient has an implicit coefficient of 1), the coefficient of the second term \( 4x^{2} \) is 4, and the coefficient of the third term \( 5x^{3} \) is 5. So, for option A: There are three terms. The coefficient of the first term is \( 1 \), the coefficient of the second term is \( 4 \), and the coefficient of the third term is \( 5 \).