The tables represent two linear functions. The equation represented by the first table is given below.

y = 5.75x + 34.5

What linear equation is represented by the second table?



What is the solution to the system of equations?

Respuesta :

The linear equation is represented by the second table as  y= -2 .5 x-15 and the solution to the system of equations is  (-6, 0).

What is the linear functions about?

First, take two point from the table and as such it will be:

P (-4, -5) and Q(-2, -10)

So the two point is used to create a straight line and as such it will be:

y - y₁ = y₂ - y₁/ x₂ - x₁ (x₁-x )

y -(-5) = [tex]\frac{-10-(-5)}{-2-(-4)}[/tex]  (x -(-4))

y + 5 = [tex]\frac{-5}{2}[/tex]  x +4

y + 5 =  [tex]\frac{-5}{2}[/tex]  x - 10

y =  [tex]\frac{-5}{2}[/tex]  x - 15

y= -2 .5 x-15

The linear equation is represented by the second table as  y= -2 .5 x-15 and the solution to the system of equations is  (-6, 0)

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