
Calculus: Early Transcendentals
8th Edition
ISBN: 9781285741550
Author: James Stewart
Publisher: Cengage Learning
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![**Differentiation Exercise**
Differentiate the following function:
\[ y = \ln (4x^2 - 7x + 5) \]
**Solution:**
\[ y' = \; \_\_\_ \]
---
This task involves differentiating the natural logarithm of a quadratic expression. To do this, you'll apply the chain rule in calculus.](https://content.bartleby.com/qna-images/question/9dc72e72-cadd-4409-82bd-d52418d83748/4a7866df-57e4-4a06-99f6-6db2b2bd7507/b6b1saj_thumbnail.png)
Transcribed Image Text:**Differentiation Exercise**
Differentiate the following function:
\[ y = \ln (4x^2 - 7x + 5) \]
**Solution:**
\[ y' = \; \_\_\_ \]
---
This task involves differentiating the natural logarithm of a quadratic expression. To do this, you'll apply the chain rule in calculus.
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- The first part to find (a.) was right, but the next part (b.) was marked wrong.arrow_forwardPlease answer all, pls show workarrow_forwardArrange these steps in the correct order to prove that if you have an 8-gallon jug of water and two empty jugs with capacities of 5 gallons and 3 gallons, respectively, then you can measure 4 gallons by successively pouring some of or all of the water in a jug into another jug in the correct order. Rank the options below. Fill the 3-gallon jug from the 5-gallon jug, leaving (3, 2, 3). Empty the 5-gallon jug's contents into the 3-gallon jug, leaving (6, 0, 2), and then fill the 5-gallon jug from the 8-gallon jug, producing (1, 5, 2). Fill the 5-gallon jug from the 8-gallon jug, leaving the contents (3, 5, 0), where the ordered triple is used to record the amount of water in the 8-gallon jug, the 5-gallon jug, and the 3-gallon jug, respectively. Top off the 3-gallon jug from the 5-gallon jug, and there will be (1, 4, 3), with four gallons in the 5-gallon jug. Pour the contents of the 3-gallon jug back into the 8-gallon jug, leaving (6, 2, 0). ❤ ← ←arrow_forward
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