The slope-intercept form of the linear equation 
is 
Step-by-step explanation:
We need to write slope-intercept form of the linear equation
The standard equation of slope-intercept form is:
Converting given equation in slope-intercept form.
Add -4x on both sides
Divide both sides by 2
So, the slope-intercept form of the linear equation is
Keywords: Slope-intercept form
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To find the slope given two points, you need to subtract the two y values over the two x values
(-5,-3) (9,-6)
-5 will be x1, and -3 will be y1. 9 will be x2, and -6 will be y2. You then need to put the numbers in the correct place in the equation.
y2-y1 -6-(-3) -9
-------- = -------- = ----
x2-x1 9-(-5) 14
Now that we have the slope (-9/14) you can use one of the coordinates to find the value of b.
Let's use (9,-6).
-6=-9/14(9)+b
-6=-81/14+b
+81/14
b=-3/14
Your final equation is y=-9/15x-3/14
F: R -> R, f(x) = ax + b;
f(1) = 8 => a + b = 8;
f(2) = 14 => 2a + b = 14 => a = 6 and b =2;
f(3) = 20 => 6*3 + 2 = 20 True;
f(4) = 26 => 4*6 + 2 = 26 True;
then, f:R -> R, f(x) = 6x + 2;
56 is a decimal part of 70. 56 = 4/5 = .8
