Calculus: The Squeeze Theorem Full Tutorial

The statement of the squeeze theorem is given and several examples of how to carefully use it are presented. The examples given are with the trigonometric functions sine and cosine. I hope this helps.
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Пікірлер: 16

  • @ethansito5321
    @ethansito5321 Жыл бұрын

    Now that I am taking calculus again, I am watching more of your tutorials than your book reviews. Very happy to have them!

  • @HewlettPackardEnterprise
    @HewlettPackardEnterprise Жыл бұрын

    this was the video that finally made me learn this, thank you!

  • @baekBlackbeen
    @baekBlackbeen6 ай бұрын

    We call it Sandwich theorem more often in Korea

  • @samridhabarman7292
    @samridhabarman72922 жыл бұрын

    Love the video ❤️. Can you please do a detailed vid on multiple integration, how to take limits by strips

  • @jeddeius8640
    @jeddeius86409 ай бұрын

    Never thought of using squeeze theorem that way. Thank you for giving new insight for using squeeze theorem!

  • @tassixo8174
    @tassixo81745 ай бұрын

    you are a life saver

  • @jaydenlaskowski9878
    @jaydenlaskowski98787 күн бұрын

    Correct me if I'm wrong, but in the first example you're multiplying by x. Because x is approaching zero, x can be both positive and negative. Multiplying by a negative number flips the inequality signs so you have to split it into 2 inequalities. You still get the same answer, but I think it takes a little more work. Once again correct me if I'm wrong, but that's what I learned.

  • @user-iw3sj9ob1y
    @user-iw3sj9ob1y4 ай бұрын

    This is really cool!

  • @ogbechierapheal
    @ogbechierapheal Жыл бұрын

    Just wish I could triple like this cos it is fantastic .Just basic

  • @tamaradifc7566
    @tamaradifc756611 ай бұрын

    Nicely explained. Subscribed.

  • @prakashmondal2251
    @prakashmondal2251 Жыл бұрын

    From India love and respect

  • @ashaydwivedi420
    @ashaydwivedi420 Жыл бұрын

    how do it is, as x tends to 0, x sin(1/x) basically becomes 0*(some random number between -1 and 1), which is gonna be zero, regardless of the value of sin(1/x) (we cant find it but at least we know that its finite). same goes with the second question you solved! i guess this is just the squeeze theorem but in more layman terms

  • @brianfenno4652
    @brianfenno4652 Жыл бұрын

    Thank you!

  • @sarahmahmoud1857
    @sarahmahmoud1857 Жыл бұрын

    tysm!

  • @soylarva
    @soylarva6 ай бұрын

    do you always get 0 in this kind of problems? my guess is that you MIGHT get a different number (like 1/2 maybe?) but does anyone have an example?

  • @wetbadger2174
    @wetbadger21744 ай бұрын

    Help, my prof be usin this on functions without sin or cos