What is the solution to the linear equation 6k + 105 + 3k + 12 + k + 05 + k + 2 + k + 73 + k + 9?

To solve the linear equation, we first need to combine like terms.

The equation can be rewritten by grouping all the k terms and the constant terms together:

6k + 3k + k + k + k + k + 105 + 12 + 5 + 2 + 73 + 9 = 0

Now, let’s combine the k terms:

6k + 3k + k + k + k + k = 12k

Next, let’s add up the constant terms:

105 + 12 + 5 + 2 + 73 + 9 = 206

Now we have:

12k + 206 = 0

To isolate k, subtract 206 from both sides:

12k = -206

Next, divide both sides by 12:

k = -206 / 12

When we simplify -206/12, we get:

k = -17.1667 (approximately)

So the solution to the linear equation is:

k ≈ -17.17

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