Questiono to Polynomials, Add \& Subtract Question 21 10.3.59 Points:
Write the following polynomial in descending powers of the variable and with no miss ig powers. $\begin{array}{l} 8 x^{2}-67 \\ 8 x^{2}-67= \end{array}$ $\square$

Studdy Solution

STEP 1

1. The polynomial given is $8x^2 - 67$ .
2. The task is to write the polynomial in descending order of powers of $x$ .
3. There are no missing powers of $x$ in the given polynomial.

STEP 2

1. Identify the powers of $x$ in the polynomial.
2. Arrange the polynomial in descending order of the powers of $x$ .

STEP 3

Identify the powers of $x$ in the polynomial $8x^2 - 67$ .
- The term $8x^2$ has the power of $x$ as 2. - The constant term $-67$ can be considered as $-67x^0$ , where the power of $x$ is 0.

STEP 4

Arrange the polynomial in descending order of the powers of $x$ .
- The polynomial is already in descending order: $8x^2$ followed by the constant term $-67$ .
Thus, the polynomial in descending powers of the variable is:
$8x^2 - 67$

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