find the degree of the term $-4x^4$:
find the degree of the term $-3$:
find the degree of the term $-5x^2$:
find the degree of the term $3x^5$:
find the degree of the polynomial $-4x^4 - 3 - 5x^2 + 3x^5$:
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Question

Accepted Answer

### For the term $-4x^4$:
# Explanation:
## Step1: Recall degree of a term
The degree of a term with a single variable $x$ (like $ax^n$) is the exponent of $x$. For $-4x^4$, the exponent of $x$ is $4$.
# Answer:
$4$

### For the term $-3$:
# Explanation:
## Step1: Recall degree of a constant term
A constant term (a term without a variable) can be thought of as $ - 3x^0$ (since $x^0 = 1$ for $x
eq0$). So the degree is $0$.
# Answer:
$0$

### For the term $-5x^2$:
# Explanation:
## Step1: Recall degree of a term
For the term $-5x^2$, the exponent of $x$ is $2$, so the degree is $2$.
# Answer:
$2$

### For the term $3x^5$:
# Explanation:
## Step1: Recall degree of a term
For the term $3x^5$, the exponent of $x$ is $5$, so the degree is $5$.
# Answer:
$5$

### For the polynomial $-4x^4 - 3 - 5x^2 + 3x^5$:
# Explanation:
## Step1: Recall degree of a polynomial
The degree of a polynomial is the highest degree among all its terms. We found the degrees of the terms: $4$ (for $-4x^4$), $0$ (for $-3$), $2$ (for $-5x^2$), and $5$ (for $3x^5$). The highest of these is $5$.
# Answer:
$5$

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QUESTION IMAGE

Question

Explanation:

For the term \(-4x^4\):

Step1: Recall degree of a term

Step1: Recall degree of a constant term

Step1: Recall degree of a term

Answer:

For the term \(-3\):