Finding the limit LIM (x tends to a) [e ^ (x-a) - 1] / (x-a)

Finding the limit LIM (x tends to a) [e ^ (x-a) - 1] / (x-a)

lim【x→a】[e^(x-a)-1](x-a)
=lim【x→a】(x-a)/(x-a)
=1
Or using the law of lobita:
lim【x→a】[e^(x-a)-1]/(x-a)
=lim【x→a】e^(x-a)
=e^(a-a)
=e^0
=1
Answer: 1