Question

Заполни пустые поля в таблице. Для многочлена 64−53+42−3 найди коэффициенты членов и степень каждого члена.

Answer 1

Ответ:

64-53+42-3=50(вроде)

Answer 2

Finding Coefficients and Degrees of Polynomial Terms

To find the coefficients and degrees of the polynomial \(64 - 53x + 42x^2 - 3x^3\), we can identify the coefficients and the corresponding degrees of each term.

- The polynomial is: \(64 - 53x + 42x^2 - 3x^3\)

1. Coefficients and Degrees: - The coefficients of the terms are: 64, -53, 42, and -3. - The degrees of the terms are: 0, 1, 2, and 3 respectively.

This means: - The term with coefficient 64 has a degree of 0. - The term with coefficient -53 has a degree of 1. - The term with coefficient 42 has a degree of 2. - The term with coefficient -3 has a degree of 3.

Therefore, the coefficients and degrees of the given polynomial are as follows: - Coefficients: 64, -53, 42, -3 - Degrees: 0, 1, 2, 3

This information provides a clear understanding of the polynomial's structure and the significance of each term.