Let's first write down all the information given in y = mx + b form. Notice that x-intercept means that y = 0 at that point. b is not given, so:

Let's solve for b:


Now we have the equation:

We can plug in every option given to see which choice makes it true:
(0, 30)


(5, 15)



(10, 10)


(-5, 60)


Therefore, choice D or (-5, 60) is your answer. Hope I could help! :)
*There is probably an easier way to solve this, I just didn't see it when I attacked the problem! :)