ABSOLUTE MAXIMUM AND ABSOLUTE MINIMUM

[@ajahchinemerem294]

Wonderful ❤❤❤❤❤ This is my first time of commenting on u tube video after watching it. This content is value oriented

[@PrimeNewtons]

Thanks for the positive feedback. Please share with others who may find it helpful, too.

[@ghastly1296]

Keep up the great work! Struggled with a few problems written in this exact format in my course and you explained everything so clear and concise!

[@PrimeNewtons]

Thanks. I'm glad it helped.

[@cdpalmo]

the only video that really cleared all my doubts. thank you teacher!

[@ModestusHaundapiti]

U always make my study easier,,,well explained

[@yusufmustafa7323]

Thanks for your great explanation sir

[@klementhajrullaj1222]

Lagranzh's Theorem say it: if a

[@heerbhavsar]

So descriptive and so helpful!!

[@SID-TV_MW]

Always enjoy your videos.👏👏👏

[@ravirajdeshmukh273]

Thanks a lot . Completely understood

[@PrimeNewtons]

Glad it helped.

[@michelebrun613]

Instead of looking at f(x) you can study 1/f(x) and since [1/f(x)]' = f'(x)/f^2(x) and f(x) is never 0 in the interval [0,3]. In such a way the computation is much easier since g(x)=1/f(x) = x-1+1/x. g'(x) = 1 - 1/x^2 = (1-x^2)/x^2. Then, x=\pm 1 and only 1 is accettable. f(1) = 1 f(0) = 0 f(3) = 3/7 and so on

[@TSR1942]

Excellent expln

[@mahan7562]

thank you this is really helpful and keep on smiling cuz my god you've got a beautiful smile

[@palmtrees9474]

💓💪

[@surendrakverma555]

Thanks Sir

[@coreymonsta7505]

For the right most critical point c, you know f(x) must always go up or always down. How much so we don’t know. That’s why the end point is important to check

[@nicolascamargo8339]

Porque no se hace ese análisis de crecimiento al resolver un ejercicio de estos, pero ahí está la idea de la demostración de ese teorema.

[@arefhamaoui9962]

The goat