The value of `int e^(x log a)*e^(x)dx` is equal to -
Derivative of e power log x
integration of e^logx/x.dx @Mathby1069
The value of `int_((1)/(e ))^(e )|log x|dx` is equal to -
integration of log x | integration by parts
Natural Logarithms
DIFFERENTIAL EQUATION | @physicsbyanchal2000
Logarithms - What is e? | Euler's Number Explained | Infinity Learn NEET
What is e and ln(x)? (Euler's Number and The Natural Logarithm)
What's so special about Euler's number e? | Chapter 5, Essence of calculus
Why does e^(ln x) = x
The integral e cos log x dx is equal to: (where C is a constant of integration)
integral of e to the power 3 logx | #shorts #youtubeshorts #integral #maths
Derivative of e power logx
#50 || Problem# 9 || Evaluate ∫ 〖𝒍𝒐𝒈𝒙 𝒅𝒙〗, in [4, 5.2] || taking 6 equal strips || Weddle’s rule ||
Proof of e^logx=x
Q31 | Differentiate e^(x logx) | Derivative of e^(x logx) | Differentiation of ex logx | e power
Evaluate : ` int (e^(6log x)- e^(4logx))/(e^(3logx)- e^(log x))dx `