Are Overly Complicated Homework Problems Beneficial for Student Learning?

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Overly complicated homework problems can hinder student learning by creating confusion and frustration, as seen in the discussion about calculating voltage with multiple components. Participants suggest breaking down complex problems into manageable parts, such as finding Thevenin equivalents step by step. There is skepticism about whether students genuinely benefit from increasingly intricate assignments, with some problems appearing contrived and unnecessarily difficult. The analogy to Jack Welch's demand for increased profits raises questions about educational practices and the pressure on instructors to create more challenging tasks. Simplifying problems may enhance understanding rather than complicating them further.
ahmadtibi
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Hello I'm trying to solve my homework assignment, I have successfully found the thevenin resistance which is equal to 3.75 but I'm stuck on how to even get started to find the voltage because there are too many components.
Screen Shot 2022-11-11 at 19.56.42.png

I have shorted the load resistor which is called RL but there are too many currents for me to calculate I'm not sure how to proceed.
 
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Just write the loop equations and solve them. It's just tedious algebra.

If you want to break it down into smaller parts and deal with each, then start with the two 5ohm/10Volt sections on the left. Combine them into THEIR Thevenin equivalents. Then add the 2ohm and 5.5 ohm and create another Thevenin equivalent. Keep doing that until you have a final Thevenin equivalent.
 
Do students really learn anything more by giving them overly complicated problems? I've seen some problems obviously contrived with ridiculous controlled sources.

Jack Welch was famous for demanding 10% more profits every year from GE. Do we have the case where instructors are challenged to make 10% more complicated homework problems each year?
 
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I have a question that I couldn’t fully understand its logic. The professor asked us to calculate the shear resistance and moment about the X and Y axis, using the given cross-section and the values of compressive and tensile stresses. I understand how to get the moment, but I’m confused about how to find the shear resistance from these stresses. Could you explain or clarify the method?

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