Solve for r in terms of q, s, and t.
t=–rsq
r=

We are given the equation:

\[
t = -rsq
\]

To solve for \( r \) in terms of \( q \), \( s \), and \( t \), follow these steps:

1. Start by isolating \( r \) on one side. Divide both sides of the equation by \(-sq\):

\[
r = \frac{t}{-sq}
\]

2. Simplify the expression:

\[
r = -\frac{t}{sq}
\]

Thus, the solution is:

\[
r = -\frac{t}{sq}
\]

Would you like more details on this solution?

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Here are 5 related questions to explore further:
1. How would the solution change if the equation were \( t = rsq \) instead?
2. Can you graph the equation \( r = -\frac{t}{sq} \) for specific values of \( t \), \( s \), and \( q \)?
3. What happens to \( r \) if \( s \) or \( q \) is equal to zero?
4. How do you solve for \( q \) instead of \( r \) in the given equation?
5. How does the negative sign in the equation affect the relationship between \( r \), \( t \), \( s \), and \( q \)?

**Tip**: Always double-check for zero values in denominators when solving algebraic fractions to avoid undefined expressions.

Solve for r in terms of q, s, and t. t = -rsq r = ?

Discover how to solve for r in the equation t = -rsq with a step-by-step solution. This algebra problem involves isolating the variable r and simplifying the expression. Suitable for students in Grades 9-11.

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