filmov
tv
Higher order derivatives (look for a pattern)
Показать описание
If a question asks you to find a higher-order derivative, then we should differentiate the function a few times and look for a pattern. Of course, you should remember all the derivative techniques such as the power rule, product rule, quotient rule, and chain rule.
0:00 Q1 higher-order derivative of ln(x)
5:23 Q2 higher-order derivative of cos(x)
9:17 Q3 higher-order derivative of sin(2x)
13:02 Q4 higher-order derivative of sqrt(e^x)
15:36 Q5 higher-order derivative of x*e^x
---------------------------------------------------------
If you find my channel helpful and would like to support, then you can
"Just Calculus" is dedicated to helping students who are taking precalculus, AP calculus, GCSE, A-Level, year 12 maths, college calculus, or high school calculus. Topics include functions, limits, indeterminate forms, derivatives, and their applications, integration techniques and their applications, separable differential equations, and a lot more. Feel free to leave calculus questions in the comment section and subscribe for future videos.
---------------------------------------------------------
Best wishes to you,
Just calculus.
0:00 Q1 higher-order derivative of ln(x)
5:23 Q2 higher-order derivative of cos(x)
9:17 Q3 higher-order derivative of sin(2x)
13:02 Q4 higher-order derivative of sqrt(e^x)
15:36 Q5 higher-order derivative of x*e^x
---------------------------------------------------------
If you find my channel helpful and would like to support, then you can
"Just Calculus" is dedicated to helping students who are taking precalculus, AP calculus, GCSE, A-Level, year 12 maths, college calculus, or high school calculus. Topics include functions, limits, indeterminate forms, derivatives, and their applications, integration techniques and their applications, separable differential equations, and a lot more. Feel free to leave calculus questions in the comment section and subscribe for future videos.
---------------------------------------------------------
Best wishes to you,
Just calculus.
Комментарии