Find the third term of a binomial raised to the 7th power

The video tutorial explains how to determine terms in a polynomial expression raised to a power, focusing on the third term of a 7th-degree polynomial. It covers the use of Pascal's triangle to find coefficients and the application of exponents to terms. The tutorial emphasizes the order of terms and the calculation of coefficients, providing a step-by-step guide to understanding polynomial expressions.

What is the highest power term in a polynomial expression?

• The term with the lowest exponent

• The term with the highest exponent

• The term with no exponent

• The term with the middle exponent

How do you determine the coefficients for polynomial terms using Pascal's Triangle?

• By multiplying the row number by the column number

• By adding the numbers in the previous row

• By subtracting the numbers in the previous row

• By dividing the row number by the column number

What is the coefficient of the third term in a 7th degree polynomial using Pascal's Triangle?

• 21

• 28

• 14

• 7

When applying exponents to coefficients, what should you do if the coefficient is 1?

• Leave it unchanged

• Add the exponent to it

• Multiply it by the exponent

• Subtract the exponent from it

What is the result of multiplying 4 by 21 in the context of polynomial terms?

• 104

• 64

• 42

• 84