Answer the questions about the following polynomial. -2-9x^4-(x)/(5) Answer Attemptiout of 2 The expression represents a square polynomial with square terms. The constant term is square the leading term is square , and the leading coefficient is square is

## Step 1: Identify the type of polynomial<br />### The given expression is a polynomial because it consists of terms that are either constants or variables raised to non-negative integer powers.<br />## Step 2: Count the number of terms<br />### The polynomial $-2 - 9x^4 - \frac{x}{5}$ has three terms: $-2$, $-9x^4$, and $-\frac{x}{5}$.<br />## Step 3: Identify the constant term<br />### The constant term in the polynomial is $-2$.<br />## Step 4: Determine the leading term<br />### The leading term is the term with the highest degree. In this case, $-9x^4$ is the leading term because it has the highest exponent (4).<br />## Step 5: Find the leading coefficient<br />### The leading coefficient is the coefficient of the leading term. For the term $-9x^4$, the leading coefficient is $-9$.