[DTube] Newton's Law of Cooling - First Order Differential EquationssteemCreated with Sketch.

in #steemstem • 6 years ago (edited)

In this video, we derive Newton's Law of Cooling and use it to determine how fast a bottle of water cools when it is placed inside of a refrigerator.

We are given that the bottle of water is a room temperature of 25C when placed into a fridge kept at 3C. We are also given that after half an hour (30mins) the water temperature has dropped by 10C.

We want to find out

a) What the temperature is at 1 hour
b) How long it takes to reach a temperature of 4C

Thanks for watching. Please give me a "thumbs up" if you have found this video helpful.

Please ask me a maths question by commenting below and I will try to help you in future videos.

I would really appreciate any small donation which will help me to help more math students of the world. Please donate here: https://paypal.me/MasterWu

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#teamaustralia #mathematics #calculus #dtube
6 years ago in #steemstem by
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     6 years ago 


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    Thank you very much
    for making the blockchain so interesting with your post!

    You recently got curated by our service with the full voting power :)
    This post was tagged by @tibfox as valuable DIY content on dtube!

    We are here to motivate and thank you by sending this little gift.

    Please don't hesitate to support this service.

    [-]
     6 years ago 

    Hey @masterwu !
    First of all: Thanks.
    But now: I understood the beginning and I can use this knowledge in my daily life - but when you started with the formulars --- sorry --- I was out for this :P

    That is just because I am too lazy to understand it and I personally see no use for myself. But I think you are doing a big effort to educate us here on the blockchain for using these formulars for our own and I highly appreciate this kind of content! That's why I would tag your content with #awesomediycontent and I know that @diytube will come around and give you a little upvote :)

    Thanks for being here!

    [-]
     6 years ago 

    Thank you very much for you kind words @tibfox ... it's ok about the formulas haha, I don't blame you :)

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       6 years ago 




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