Solving a Difficult Calculus Problem: Applying the Product Rule

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The discussion centers on solving a challenging calculus problem using the product rule. The original poster initially struggled but later realized the solution involved the product rule, confirming that the result is not zero. They reference a specific vector calculus identity, which clarifies the relationship between the divergence of a product and its components. This identity is crucial for understanding the problem's solution. The conversation highlights the importance of applying the correct mathematical principles in calculus.
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Homework Statement



http://i.imgur.com/TSLwA.png

Homework Equations


The Attempt at a Solution



Sorry I figured it out, it was the product rule.
 
Last edited:
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Question: A clock's minute hand has length 4 and its hour hand has length 3. What is the distance between the tips at the moment when it is increasing most rapidly?(Putnam Exam Question) Answer: Making assumption that both the hands moves at constant angular velocities, the answer is ## \sqrt{7} .## But don't you think this assumption is somewhat doubtful and wrong?

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