Identify the pair of linear equations that have the same solution set. (1 point)

To determine which pair of linear equations has the same solution set, we can rearrange each pair and analyze them.

1. First pair:

   • \( 2(39 + 5) - 29 = 2(4 - g) \)
   • Simplifying: \[ 2(44) - 29 = 2(4 - g) \] \[ 88 - 29 = 8 - 2g \] \[ 59 = 8 - 2g \] Rearranging gives: \[ 2g = 8 - 59 \Rightarrow 2g = -51 \Rightarrow g = -\frac{51}{2} \]

2. Second pair:

   • \( 3(m + 1) = 10 \)

   • Simplifying: \[ 3m + 3 = 10 \Rightarrow 3m = 7 \Rightarrow m = \frac{7}{3} \]

   • \( 6n + 3 = 6 - n \)

   • Rearranging: \[ 6n + n = 6 - 3 \Rightarrow 7n = 3 \Rightarrow n = \frac{3}{7} \]

   • The values \( m \) and \( n \) are different, so not the same solution set.

3. Third pair:

   • \( 04 = k + 5 \)

   • Rearranging gives: \[ k = -1 \]

   • \( 4j - 14 + 5 = 3 \)

   • Simplifying gives: \[ 4j - 9 = 3 \Rightarrow 4j = 12 \Rightarrow j = 3 \]

   • The values \( k \) and \( j \) are different, so not the same solution set.

4. Fourth pair:

   • \( 4k - 5 = 2k \)

   • Rearranging gives: \[ 4k - 2k = 5 \Rightarrow 2k = 5 \Rightarrow k = \frac{5}{2} \]

   • \( 8j - 2 = 3j \)

   • Rearranging gives: \[ 8j - 3j = 2 \Rightarrow 5j = 2 \Rightarrow j = \frac{2}{5} \]

   • The values \( k \) and \( j \) are different, not the same solution set.

After analyzing all the pairs, it seems none of the pairs share the same solution. Please double-check the equations provided or check if there might be some errors in typing if an option is expected to have the same solution.