Calculus Minimum Edge Length of Paper Fold from a Corner

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Optimization of Time Application: Find the critical numbers and analyses for optimum value
A unique series developed for the students preparing for GCSE Level A and equivalent examination globally. Anil Kumar has shared his knowledge with students who are preparing for GCSE Level A so that they can understand and perform much better.
Absolute Maximum and Absolute minimum value for any function continuous in closed interval [a, b] will always exist at the critical numbers or at the end points.
#optimization_Calculus #Increasing_Decreasing_Interval #IBSL_Calculus #IBSL_exponential_derivatives #Higher_Mathematics_Differentiation #anilkumarmath #globalmathinstitute #mcv4u
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This helped so much! My professor said he'd put one like this on our exam and I saw some other solutions online, but they made things way more complicated than it needed to be. Thanks again. :)

AmusementLabs
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X should always be 3/4 of width for crease to be minimum .gor all cases..discovered it after watching this and applying for general case

sheikalfiza
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This helped me prepare for my final. Thank you.

AgentPB
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I taught my students this way: Lsinθ = x; cos2θ = (8-x)/x ==> L^2 = x^3/(x-4) Optimization leads to Lmin = 6sqrt(3)

robertj
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X=0 should also be considered as a critical number?

yasmeenkarachiwala