Respuesta :
gradient = (8-18)/(-3-2)
= -10/-5
= 2
y = mx + b , at point ( -3,8 )
8 = 2(-3) + b
8 = - 6 + b
b = 14
we cannot simply take one of the y coordinate as value of b because b is the interception of straight line,not a point
= -10/-5
= 2
y = mx + b , at point ( -3,8 )
8 = 2(-3) + b
8 = - 6 + b
b = 14
we cannot simply take one of the y coordinate as value of b because b is the interception of straight line,not a point
Hello!
B - Y-intercept
First, let's write out the equation by finding the slope
[tex]y = mx + b [/tex]
[tex] \frac{8-18}{-3-2} = \frac{-10}{-5} = 2[/tex]
Our slope is 2. Let's plug this in
[tex]y = 2x + b[/tex]
Now let's find the y-intercept. Plug one of the x and y values into the equation. I'll use the ones for (2, 18) since they're positive.
[tex]18 = 2(2) + b 18 = 4 + b 18 - 4 = 4 - 4 + b 14 = b [/tex]
He should use the number 14 as the y-intercept. Here's what his equation will look like.
[tex]y = 2x + 14[/tex]
Hope I helped! :3
B - Y-intercept
First, let's write out the equation by finding the slope
[tex]y = mx + b [/tex]
[tex] \frac{8-18}{-3-2} = \frac{-10}{-5} = 2[/tex]
Our slope is 2. Let's plug this in
[tex]y = 2x + b[/tex]
Now let's find the y-intercept. Plug one of the x and y values into the equation. I'll use the ones for (2, 18) since they're positive.
[tex]18 = 2(2) + b 18 = 4 + b 18 - 4 = 4 - 4 + b 14 = b [/tex]
He should use the number 14 as the y-intercept. Here's what his equation will look like.
[tex]y = 2x + 14[/tex]
Hope I helped! :3