Step-by-step explanation:To complete the table, we need to fill in the missing information: Number Polynomial Number of Terms Name of the Polynomial Degree 1 x+1 2 Binomial 1 2 2x+3x+4x+1 4 Polynomial ? 3 -5x^3 1 Monomial 3 4 x-3x^3+1 3 Polynomial ? 5 3x^3 + 2x 2 Binomial 3 Let's calculate the missing degrees for the polynomials with multiple terms: For Polynomial 2: 2x + 3x + 4x + 1Combining like terms: 2x + 3x + 4x + 1 = 9x + 1So, the degree of this polynomial is 1. For Polynomial 4: x - 3x^3 + 1The term with the highest degree is -3x^3, so the degree of this polynomial is 3. Now, the completed table is: Number Polynomial Number of Terms Name of the Polynomial Degree 1 x+1 2 Binomial 1 2 2x+3x+4x+1 4 Polynomial 1 3 -5x^3 1 Monomial 3 4 x-3x^3+1 3 Polynomial 3 5 3x^3 + 2x 2 Binomial 3