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To obtain the derivative of  y = (2x4 + 1)tan xWe utilize the following steps. Arrange the order to obtain the solution.Differentiate both sides. Use product rule on the rightAnswer 1 Question 14Take the natural logarithm of both sidesAnswer 2 Question 14Substitute y = (2x4 + 1)tan xAnswer 3 Question 14Expand using the properties of logarithmAnswer 4 Question 14Multiply by y on both sidesAnswer 5 Question 14

Question

To obtain the derivative of  y = (2x4 + 1)tan xWe utilize the following steps. Arrange the order to obtain the solution.Differentiate both sides. Use product rule on the rightAnswer 1 Question 14Take the natural logarithm of both sidesAnswer 2 Question 14Substitute y = (2x4 + 1)tan xAnswer 3 Question 14Expand using the properties of logarithmAnswer 4 Question 14Multiply by y on both sidesAnswer 5 Question 14

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Solution

Sure, here is the correct order to solve the problem:

  1. Substitute y = (2x4 + 1)tan x
  2. Differentiate both sides. Use product rule on the right
  3. Expand using the properties of logarithm
  4. Take the natural logarithm of both sides
  5. Multiply by y on both sides

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To obtain the derivative of  y = (2x4 + 1)tan xWe utilize the following steps. Arrange the order to obtain the solution.

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