samantha0417
New member
- Joined
- Sep 24, 2006
- Messages
- 12
Let S be a function that is differentiable at x=a
Part 1: Explain why s'(a) = lim as x approaches a [s(x)-s(a)]/[x-a]
Part 2: Explain, using the Part 1, s(x)-s(a)=([s(x)-s(a)]/[x-a])*(x-a)
Part 3: Why does the result in Part 2 display that f is continuous at x=a?
Part 1: Explain why s'(a) = lim as x approaches a [s(x)-s(a)]/[x-a]
Part 2: Explain, using the Part 1, s(x)-s(a)=([s(x)-s(a)]/[x-a])*(x-a)
Part 3: Why does the result in Part 2 display that f is continuous at x=a?