SOLUTION: A question about domains: What is the domain of the following?
g(x) = 5e(to the x power)
It would seem to me that x could equal anything, therefore the domain would be (-inf
Algebra.Com
Question 132313: A question about domains: What is the domain of the following?
g(x) = 5e(to the x power)
It would seem to me that x could equal anything, therefore the domain would be (-infinity, +infinity), is this correct?
Answer by jim_thompson5910(35256) (Show Source): You can put this solution on YOUR website!
You are correct. If you graph, you'll confirm your answer
Graph of . Notice how the graph extends infinitely in both directions along the x-axis.
RELATED QUESTIONS
A question on domains with a natural logarithm. Here is it:
g(x) = ln(x+4)
It... (answered by jim_thompson5910)
Find the domain of the following... (answered by edjones)
find the domain of the following:... (answered by stanbon)
Find the domain of g(x)=5e^x
(answered by jim_thompson5910)
1) Find the domain of the following:
b) g(x)=5e^x
(answered by jim_thompson5910)
hey there,
I'm struggling with a bit of university pre calc this is an activity i... (answered by stanbon)
hey there,
I'm struggling with a bit of university pre calc this is an activity i... (answered by stanbon)
The problem states:
Find the domain of the following.
f(t)=log(t-5)
g(x)=5e xpower
(answered by stanbon)
How would you determine two functions f and g such that h(x)= f(g) with a domain of (x)?
(answered by solver91311)