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To solve the formula \( c = amt \) for \( m \), we need to isolate \( m \) on one side of the equation. Here's the step-by-step process:

### Step 1: 
Start with the given equation:
\[
c = amt
\]

### Step 2:
To isolate \( m \), divide both sides of the equation by \( at \):
\[
m = \frac{c}{at}
\]

Thus, the solution for \( m \) is:
\[
m = \frac{c}{at}
\]

Would you like more details or have any questions about this solution?

Here are five related questions to further explore the topic:
1. What happens if either \( a \) or \( t \) equals zero in this equation?
2. How do you solve for \( t \) in the same equation instead of \( m \)?
3. Can this formula be rearranged to express \( a \) in terms of \( c \), \( m \), and \( t \)?
4. How would the equation change if there were an additional constant added to \( amt \)?
5. How do you solve this equation for \( c \) if it's already solved for \( m \)?

### Tip:
When isolating a variable in an equation, always perform the same operation on both sides to maintain the equality.

Learn how to solve the algebraic equation c = amt for m. This step-by-step solution covers essential algebra concepts, including isolating variables and dividing both sides of an equation. Perfect for students in Grades 7-9.

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