Solve for \( m \) in terms of \( a, k, \) and \( x \):

1. \( k = am + 3mx \)
2. \( am + 3m + 3mx \)

k = am + 3 m x k = m ( a + 3 x ) i f a + 3 x  = 0 t h e n m = a + 3 x k ​
k = am + 3 m + 3 m x k = m ( a + 3 + 3 x ) i f a + 3 + 3 x  = 0 t h e n m = a + 3 + 3 x k ​

Answered by kate200468 | 2024-06-10

The values for m derived from the given equations are m = a + 3 x k ​ from the first equation and m = a + 3 + 3 x k ​ from the second equation. This shows how varying expressions can derive different values for m .
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Answered by kate200468 | 2024-12-23