Squeeze Theorem Application to Trigonometry and Greatest Integer Functions for Limits

[@chrischuungula673]

Great video very much helpful

[@ronaldmayland4133]

This is the most comprehensive video on Squeeze theorem i've seen. Great video. New for me is the upper and lower boundaries

[@christopherramsey6001]

I thought I had lost my link to this video and was panicking. This is my first choice of all videos on the web for understanding the squeeze theorem.

[@Aiden-yx9ht]

This is art !

[@thenewdimension9832]

Thankyou so much sir !

[@bereketabebayehu1033]

thanks for you explanation

[@chukwudisimere8463]

this finally made sense. thank you!!!

[@cartilo2619]

Thank you, this was really helpful

[@juniormatshaneng3822]

Thank you

[@mafjigo]

Great video! I think at 16:00 you made a slight mistake. Factoring x**2 out of x**2+1 gives you x**2(1+(1/x**2)) not just 1+1/x. But well the limit is and was 1.

[@christopherramsey6001]

Yes, I agree with your comment. Thank you.

[@eriknicheskirameau5687]

factoring x2 in the denominator is not 1/x?

[@_torgeek9108]

I actually thought maybe he applied a rule I'm not aware of. for function f(x) = (x^2 (1-1/x))/(x^2 (1+1/x^2 ) ) not (x^2 (1-1/x))/(x^2 (1+1/x) )

[@mafjigo]

Factoring x**2 out of x**2+1 gives you x**2(1+(1/x**2)) not just 1+1/x

[@marczxp8088]

@@_torgeek9108 well, yes, divide the highest denominator power

[@kanikabagree1084]

Hi is'nt x-1 < [x] ≤x?

[@thenewdimension9832]

Yes