, if she does not sell any of English,x = The number of copies of English is Fun she sells
y = Total pay

Therefore,
a.
Her change in total pay for each copy of English is fun can be computed below.
(0, 1900) (1, 2010)

Her change in total pay for each copy of English is fun she sells = $110
b.
Her total pay if she does not sell any of English is fun is the y-intercept. Therefore,

Her total pay if she does not sell any of English is fun = $1900
Note you can model it to the slope-intercept equation.
