Elentine started with 110 lirts on his farm. Every hour he exploded 4 more of them. Farmer Hab started with 33 lirts oh her farm every hour she bought 7 more of them.
Write a system of equations in slope intercept form to model each farmers lirts (y) as hours (x) increase

The system of equations in the slope-intercept form is;

Farmer Elentine: .

Farmer Hab: .

Step-by-step explanation:

Step 1:

Farmer Elentine starts with 110 lirts on his farm. So the constant for the equation is 110. If he explodes 4 of them with every passing hour

after 1 hour, lirts exploded = ,

after 2 hours, lirts exploded = ,

after x hours, lirts exploded = .

Step 2:

To calculate the lirts in a particular period of time, we subtract the number of lirts exploded from 110.

The slope-intercept form is

If y represents the number of lirts and x is the number of hours, then

.

Step 3:

Farmer Hab started with 33 lirts on her farm. So the constant for the equation is 33. If she bought 7 of them with every passing hour,

after 1 hour, lirts bought = ,

after 2 hours, lirts bought = ,

after x hours, lirts bought = .

Step 4:

To calculate the lirts in a particular period of time, we add the number of lirts bought with 33.

The slope-intercept form is

If y represents the number of lirts and x is the number of hours, then

.

[2, 2.5)

(2.5, 3]

step-by-step explanation:

i think its these two not sure [2, 2.5)

(2.5, 3]

step-by-step explanation:

points a and b are equidistant from the desired line, so the line you find by using them will go through point r.

using points other than a and b will give the desired line only if they are equidistant from r. if they are randomly located, the perpendicular line you create will not necessarily go through point r, hence will not be a solution to the problem.