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Calculus Differentiation - Higher order Derivatives - 5 Example Problems -Set 2
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Walk-through of 5 examples deriving first, second and third order derivatives.
0:00 Example 1: Find y', y'', and y''' for the function. y=(x^2+3)*x^(1/2)
2:40 Example 2: Find y', y'', and y''' for the function. y=(x-1)/(x+1)
5:09 Example 3: Find y', y'', and y''' for the function. y=tanx
7:29 Example 4: Find y', y'', and y''' for the function. y=secx
9:56 Example 5: Find y', y'', and y''' for the function. y=cos(x^2)
The best way to learn how to solve a Calculus problem is to understand examples. This video has NO AUDIO. Problems should be clear and easy to follow.
There are often multiple ways to get to the same answer, so don’t be concerned if your path is different, as long as the final answer is the same.
#calculus #apcalculus #differentiation #higherorderderivatives
0:00 Example 1: Find y', y'', and y''' for the function. y=(x^2+3)*x^(1/2)
2:40 Example 2: Find y', y'', and y''' for the function. y=(x-1)/(x+1)
5:09 Example 3: Find y', y'', and y''' for the function. y=tanx
7:29 Example 4: Find y', y'', and y''' for the function. y=secx
9:56 Example 5: Find y', y'', and y''' for the function. y=cos(x^2)
The best way to learn how to solve a Calculus problem is to understand examples. This video has NO AUDIO. Problems should be clear and easy to follow.
There are often multiple ways to get to the same answer, so don’t be concerned if your path is different, as long as the final answer is the same.
#calculus #apcalculus #differentiation #higherorderderivatives