And the tables represent two linear functions in a system
what solution to the system?

​

The 'x' and 'y' values representing the solution of the system containing the two linear functions are;

x = -14, and y = -54

Step-by-step explanation:

From the given data table, we have;

The slope of the linear function on the left, 'm', is given as follows;

∴ m = (14 - (-22))/(3 - (-6)) = 4

Therefore, the equation in point and slope form we have;

y - 14 = 4·(x - 3)

y = 4·(x - 3) + 14

Similarly for the second linear function on the right, we have;

m = (-3 - (-30))/(3 - (-6)) = 3

Therefore, the equation in point and slope form we have;

y - (-3) = 3·(x - 3)

y = 3·(x - 3) - 3

Equating both 'y' values gives;

4·(x - 3) + 14 = 3·(x - 3) - 3

4·x + 2 = 3·x - 12

4·x - 3·x = x = -12 - 2 = -14

x = -14

y = 4·(x - 3) + 14 = 4 × (-14 - 3) + 14 = - 54

y = -54

Therefore, the solution of the system containing the two linear functions is x = -14, and y = -54

infinitely many solutions

step-by-step explanation:

we have been given the equation;

2(2x + 3) = -4 + 2(2x + 5)

we need to determine the value of x.

2(2x + 3), we expand this expression to obtain 4x + 6

similarly 2(2x + 5) will become 4x + 10

now we have;

4x + 6 = -4 + 4x + 10

4x + 6 = 4x + 10 - 4

4x + 6 = 4x + 6

the expression on the left hand side is identical to the one on the right hand side. therefore, we are looking at just a single straight line whose equation is;

y = 4x + 6

consequently, we shall have infinitely many solutions

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step-by-step explanation: