You can't really take that power, but you can take the limit - meaning you can see what happens when the exponent gets closer and closer to "minus infinite". That limit is zero.
e raised to the 0 power is 1
The first derivative of e to the x power is e to the power of x.
1.e+54
matter equels y to the power x plus e
int[e(2X) +e(- 2X)] integrate term by term 1/22 e(2X) - 1/22 e(- 2X) + C (1/4)e(2X) - (1/4)e(- 2X) + C ====================
e raised to the 0 power is 1
The first derivative of e to the x power is e to the power of x.
It is possible.
1.e+54
that would be the inverse of e to the plus infinity Answer is thus zero
the answer is e raise to power minus pi/2
matter equels y to the power x plus e
Euler's constant, e, has some basic rules when used in conjunction with logs. e raised to x?æln(y),?æby rule is equal to (e raised to ln(y) raised to x). e raised to ln (y) is equal to just y. Thus it becomes equal to y when x = 1 or 0.
int[e(2X) +e(- 2X)] integrate term by term 1/22 e(2X) - 1/22 e(- 2X) + C (1/4)e(2X) - (1/4)e(- 2X) + C ====================
This question involves a property of dividing common bases. For example, xm/xn is the same as saying x(m-n). Whenever two common bases are being divided, the exponents can be combined by subtraction. So, for this problem: e(2x-1)/e(x-1), the e can be written once, with the exponents being subtracted: e2x-1-(x-1), distributing the minus sign arrives at e2x-1-x+1, or ex. ANS: ex
A positive number, raised to any power, is positive.
0.8333