- #1
punjabi_monster
- 60
- 0
hi,
i have a question. :uhh:
e^x =0
is this possible, and for what values of x if so.?
i have a question. :uhh:
e^x =0
is this possible, and for what values of x if so.?
The value of x cannot be determined because the exponential function e^x does not have a solution for 0.
No, there is no real number that can be substituted for x to make e^x equal to 0. The exponential function e^x is always positive and never equals 0.
The graph of e^x = 0 does not exist because there is no solution for this equation. The graph of the exponential function e^x is always positive and never crosses the x-axis.
Yes, complex numbers can be used to solve e^x = 0. The solution is x = 0 + 2πni, where n is any integer and i is the imaginary unit.
This is because the exponential function e^x is defined as the limit of (1+x/n)^n as n approaches infinity. This limit is always positive and never equals 0, therefore there is no solution for e^x = 0.