Integrals of Exponential and Logarithmic Functions
To obtain the integral
formula for exponent and logarithmic functions, let us consider the derivative
of functions presented in the following table,
Recalling that integral is
anti-differential, then:
Example 2.
Solve the integral results
of ∫ 2 ex
dx.
Answer:
∫ 2 ex dx = 2ex
+ c
Example 3.
Solve the integral results of ∫ 2 ex dx.
Answer:
∫ 2 ex dx = 2ex + c
Example 4.
Solve the integral results of
.
Example 5.
Solve the integral results of ∫ e2x dx.
Answer:
Example 6.
Solve the integral results of
Answer:
Example 7.
Solve the integral results of ∫ 52x dx.
Answer:
Answer:
SUBSCRIBE TO OUR NEWSLETTER
0 Response to "Integrals of Exponential and Logarithmic Functions"
Post a Comment