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The expression provided is:

\[
-b^2 + 1 - 7d^2
\]

To determine the coefficient of the first term, \(-b^2\), we need to identify the constant that multiplies \(b^2\).

In this case, the first term is \(-b^2\), where the coefficient is \(-1\).

**Answer:** The coefficient of the first term is \(-1\).

Would you like further details or have any questions?

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Here are some additional questions for practice:
1. What is the coefficient of \(d^2\) in the expression \(-b^2 + 1 - 7d^2\)?
2. What is the constant term in the expression \(-b^2 + 1 - 7d^2\)?
3. If we added a term \(3c\) to the expression, what would be the coefficient of \(c\)?
4. How would the expression change if the coefficient of \(b^2\) was changed to \(2\)?
5. What would the expression look like if we combined like terms (if there were any)?

**Tip:** Remember, coefficients are the numbers directly in front of variables in terms.

What is the coefficient of the first term in this expression? -b^2 + 1 - 7d^2

Learn how to identify the coefficient of the first term in the algebraic expression -b^2 + 1 - 7d^2. This problem covers essential algebraic concepts related to coefficients and polynomial terms, suitable for students in Grades 7-8.

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