Added: 3 years ago
From: khanacademy
Views: 52,468
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  • Number 14 in my textbook!! YES.

  • THX

  • You sir have saved my life! Thank You haha

  • I didn't know you could do that with Google lol

  • Don't you need to plug back in the x to the cost equation to completely answer the question of the cheapest COST? resulting in $163.54 ?

  • Yr amazing

  • Sometimes it's Fun! (Tony Montana voice)

  • Had this exact problem on Webassign. The Final answer is: $163.54

  • 1.65 is the width for the cheapest container per specs, but it is not the actual cost. =)

  • awesome job! This video saved massive confusion and clarified a lot of points I previously couldn't make sense of! THANK YOU

  • The answer as the question asked was never answered...

  • Hey Sal! Thanks for the awesome vid. But a question real quick:

    At @6:10 when writing the derivative. Why do you reverse the sign? Why isnt it just C=40x PLUS 180x^-2 ?

    Thx

  • @rubberduckypwn The exponent comes out front and you lower the power by 1.

    e.g. d\dx x^3 = 3x^2 and likewise d\dx x^(-3) = -3x^(-4)

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  • thank you so much!! made so much sense!

  • just went through all the optimization vids thank you

  • THANK YOU.

  • thanks! :)

  • women's health magazine at 8:58 in the mail! lol, thanks for the video

  • Hello Sal. Really like your videos. Thank you. Was wondering about the cost equation in this video though. Why is the cost equation (@ the 5:10 time point) written: C (x) = 10*2Xsquared + 6*2*5Xto the minus1power + 6*2*10Xto the minus 1 power Instead of either C (x) = 10*2Xsquared + 6*2*10Xto the minus 1 power + 6*2*10Xto the minus 1 power Or C (x) = 10*2Xsquared + 6*2*5Xto the minus 2 power + 6*2*5Xto the minus 2 power ? Thank you. Steve.
  • Why did the pretty box go away?

  • Awesome video! But you never finished the problem. You need to plug 1.65 back into the C(x) equation in order to find out what the actual cost is.

  • im so shocked! that differentiation and max/min points on a graph are so useful to real life!!

    i can imagine some random guy designing a storage box for a product doing all these workings LOL 

  • lol send me your address and I ill mail you a calculator bro !

  • Thank you for talking about how you know whether the answer is a max or a min value. That's been a nagging question in the back of my head for a while, how do you know the answer you are getting is really the one they are asking for, but I will try the second derivative on this one... I'm wondering, what would you do if you had to find the cost of the most expensive box?

  • Great tutorial man. Really helped me out.

  • Amazing.

    I'm gonna kick the crap out of the 2nd part of my calc test tommorow :D

  • Awsome tutorials helped me get through calc

  • why is this shit soo easy when people explain it?!?!? fuck... but thanks man... very welll done

  • @blackhearts8 lol just imagine how many people have been turned off of maths worldwide because of textbooks.

  • crystal clear and easy to understand, thanks Sal

  • its soooo much clearer when you explain it... i kind of understood it before but now i get it without second guessing what im doing.. thank you!

  • can u write my final for me tomorrow plz? lol

  • He probably forgot that..

    since x = 1.65 m

    so base cost = 2x^2 = 2(1.65)^2

    and etc..

  • so u just plug x in and add up the base and sides?

  • yep, now we know the length, just substitute it in the cost function. That should be the real final answer.

  • oh, thanks!!

  • lol Yahoo Mail - you're great

  • Exponents take precendence over multiplication so 5x^-2 = 5(x^-2) = 5/(x^2), not (5x)^-2

  • so I'm right??!!

  • no. It is correct as done in the video

  • Ohhh I get it now!!! :) Makes so much sence. BEDMAS. I'm such an idiot. You're a genius. Keep it up

  • Huh? I don't get one part.

    You reduced 10/2x^2to 5x^-2, which means it is 1/5^2 when it really should be reduced to 5/x^2. Did you make a mistake there?

    (am I making sence :P)??

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