The slope can be obtained using the formula

and the y intercept is the value of y when x is equal to zero.
3. We can choose the points (3,10) and (6,19), then

From this, we can use the slope-point form of the line equation to obtain the y intercept

Then,
slope =3, y-intercept=1.
4. We choose the points (2,2), (4,3)


Then,
slope = 1/2, y-intercept =1