Final answer:
The point (1,8) needs to be tested against the specific inequalities to affirm if it's a solution. The provided equations are linear, but without the actual inequalities, one must assume similar forms to perform a test by substituting the point into each inequality to see if they hold true. In our hypothetical example, the point failed to satisfy any of the inequalities.
Step-by-step explanation:
To determine if the point (1,8) is a solution to the system of linear inequalities, we need to check if it satisfies all the given inequalities. Unfortunately, the inequalities themselves are not provided in the question. However, given the general information about linear equations, we can proceed by substituting the point into the equations provided as practice test examples with the understanding that inequalities would act similarly except for the inequality sign.
For example, if the system were:
y ≤ 6x + 8
4y ≤ 8
y + 7 ≤ 3x
Then we would substitute x=1 and y=8 into each inequality like so:
8 ≤ 6(1) + 8 results in 8 ≤ 14, which is false.
4(8) ≤ 8 results in 32 ≤ 8, which is false.
8 + 7 ≤ 3(1) results in 15 ≤ 3, which is false.
In this hypothetical scenario, the point (1,8) does not satisfy any of the inequalities, so it would not be a solution to the system.