Continuity of functions | JEE Main and advanced Maths video lectures | Ghanshyam Tewani | Cengage

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Ghanshyam Tewani JEE Maths Video Lectures

Ghanshyam Tewani JEE Maths Video Lectures

Күн бұрын

Buy JEE Maths video lectures : Call 07814166606, 0172-4280095, 09876451870 Visit our website www.tewanimaths... Prof. Ghanshyam Tewani is author of many books on IITJEE mathematics published by worlds one of the most renowned publisher CENGAGE LEARNING. These books are appreciated all over INDIA and abroad. These books are now one of the top selling books in INDIA. Some books authored by Prof. Ghanshyam Tewani are 1. Algebra 2. Coordinate Geometry 3. Trigonometry 4. Calculus 5. Vectors and 3-D Geometry Prof. Ghanshyam Tewani has experience of 15 years for training students in Mathematics for IITJEE and other competitive examinations. He has worked for four years for FIITJEE Ltd., Delhi , the renowned name in IITJEE coaching. He is a rare genius, acknowledged as one of the best national level teachers in mathematics. His intense and concise lectures are aimed at clearing the student's fundamental concepts in mathematics and at the same time, laying a strong foundation for better understanding of complex problems. A man of uncommon devotion, he leaves no stone unturned to help out needy and deserving students. Every single word he speaks is weighed, for he believes in precision. In his own words, "For me each student counts, each one must learn to the best of his / her capability." Being a perfectionist, he doesn't tolerate even a minor error. It is not surprising that the best & most brilliant of student community hold him as their ideal and an adored mentor. Our Mission To develop a strong base with deeper understanding, and strengthen theoretical and applied dimensions of mathematics. To equip the students with a set of conceptual skills, intuitive tricks and fast methods to make them more confident and consequently expel the baseless fear of mathematics. (Buy iitjee videos : Call 07814166606, 0172-4280095, 09876451870 Visit our website www.tewanimaths.com)

Пікірлер: 35
@rajdeepnagar7845
@rajdeepnagar7845 6 жыл бұрын
Thank you sir for such a quality education. You are doing a great job . Thousands of students like me are learning from you.
@sandeepkapoor294
@sandeepkapoor294 6 жыл бұрын
Sir pls continue continuity and differentiability topics
@khushalkaakran4275
@khushalkaakran4275 6 жыл бұрын
Respected sir where u will take physical classes and awesome video
@rajdeepsarkar5721
@rajdeepsarkar5721 6 жыл бұрын
Great sir 😊
@satpalsingh5197
@satpalsingh5197 4 жыл бұрын
Sir cengage book ke author aap hi ho 🙏 pls reply
@gtimeducation
@gtimeducation 4 жыл бұрын
Yes
@anitasrivastav9679
@anitasrivastav9679 6 жыл бұрын
Upload more discussion.
@rajdeepsarkar5721
@rajdeepsarkar5721 6 жыл бұрын
Upload video on drawing composite function pls 😊
@ashishkumar145
@ashishkumar145 6 жыл бұрын
sir u r great..................
@ayushff2197
@ayushff2197 4 жыл бұрын
Sir plz make videos on jee advanced 2020
@AmanKumar-dq6mo
@AmanKumar-dq6mo 2 жыл бұрын
Crystal clear
@a036nikhilsannat4
@a036nikhilsannat4 5 жыл бұрын
Sir, why you stop posting videos, if you only post videos on good conceptual questions, it will be of great help.
@anurupchatterjee9688
@anurupchatterjee9688 6 жыл бұрын
Why one one ness of the function inside the box is necessary??
@Doo-p3m
@Doo-p3m 4 жыл бұрын
Sir ur concepts are awesome
@trisanjitcreation786
@trisanjitcreation786 4 жыл бұрын
Please discuss the chapter in details drawing the graph sir
@sohaibaligarian5
@sohaibaligarian5 3 жыл бұрын
I got many things from this video
@cluezone234
@cluezone234 6 жыл бұрын
Sir countinety ka video or daliya sir
@rajneeshkumar5541
@rajneeshkumar5541 6 жыл бұрын
sir vedio kam se kam ek ghante ki kato....
@tulasidasyerra6213
@tulasidasyerra6213 4 жыл бұрын
Sir please make more videos
@vitragvasa5392
@vitragvasa5392 5 жыл бұрын
Sir I have cengage of yours of 2012 edition ...is it ok to solve it or shall I purchase the new 2019 one...Plz tell sir
@moonmajumder1632
@moonmajumder1632 5 жыл бұрын
Its alright
@busyhacker3286
@busyhacker3286 3 жыл бұрын
U got [NIT]?
@vitragvasa5392
@vitragvasa5392 3 жыл бұрын
@@busyhacker3286 yes brother!
@darkemperor9006
@darkemperor9006 2 жыл бұрын
@@busyhacker3286 😑
@debarghyaadhikari2493
@debarghyaadhikari2493 5 жыл бұрын
Superb sir
@pchandrasekhar5404
@pchandrasekhar5404 4 жыл бұрын
Vv ausome
@Praddyy29
@Praddyy29 3 жыл бұрын
Sirji next video on questions?
@avg_user-dd2yb
@avg_user-dd2yb 4 жыл бұрын
Sir where I can get your lectures
@RedefiningtheConcepts
@RedefiningtheConcepts 5 жыл бұрын
What was the prime region to define this type of function.Is it exists in our nature.If yes Please give an example.??????
@kasiviswanath7981
@kasiviswanath7981 5 жыл бұрын
You can visualise the situation of going up the steps where exactly matches it
@agrk2624
@agrk2624 2 жыл бұрын
❤️
@pritammishra3360
@pritammishra3360 6 жыл бұрын
if e^x=cx^2 has three real solutions what is the smallest positive integral value of c sir please give the solution
@gtimeducation
@gtimeducation 6 жыл бұрын
Equation e^x-cx^2 has three real roots, then the derivative of function f(x) = e^x-cx^2 must have two real roots as between two roots of the equation there exists atleast one root of its derivative. Now f'(x) = e^x - 2cx. Now graph of y = e^x and y = 2cx must intersect at two distinct points. First we find the value of c for which graph touch. For that e^x = 2c (comparing derivatives i.e. slopes). y = 2c and x = 1. So, y = e. i.e. point of contact of line y = 2cx and y = e^x is (1, e), for which 2c = e Thus line y =2cx, touches y = e^x when slope of the line is e. Now if line cuts y = e^x at two distinct points then slope of the line must be more than e, i.e. 2c > e or c > e/2. So, least integral value of c is 2.
@kritikamittal6974
@kritikamittal6974 3 жыл бұрын
@pritam Mishra did u get into dse
@oneil1862
@oneil1862 4 жыл бұрын
love from kashmir
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