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Future Foundation
India
Приєднався 12 лип 2020
Class Timings:
Class 12th Maths JEE : 08:00 AM & 11:00 AM (Thursday to Tuesday) - (Wednesday: No Class)
Class 11th Maths JEE : 05:00 PM & 8:00 PM (Thursday to Tuesday) - (Wednesday: No Class)
"Future Foundation" channel is devoted to the JEE/KVPY aspirants. This platform is created to provide Mathematics content for the same. The videos will provide you insights about how to prepare and crack the exam with maximum efficiency.
The uploaded content will be related to maths only. This content will be enough for competitive exams.
For your queries, kindly reply on the comment sections of the related videos.
For suggestions of content, kindly email on the below mentioned email id: futurefoundation3012@gmail.com
Telegram channel link : t.me/MathsCircleOfficialbyPankaj
Class 12th Maths JEE : 08:00 AM & 11:00 AM (Thursday to Tuesday) - (Wednesday: No Class)
Class 11th Maths JEE : 05:00 PM & 8:00 PM (Thursday to Tuesday) - (Wednesday: No Class)
"Future Foundation" channel is devoted to the JEE/KVPY aspirants. This platform is created to provide Mathematics content for the same. The videos will provide you insights about how to prepare and crack the exam with maximum efficiency.
The uploaded content will be related to maths only. This content will be enough for competitive exams.
For your queries, kindly reply on the comment sections of the related videos.
For suggestions of content, kindly email on the below mentioned email id: futurefoundation3012@gmail.com
Telegram channel link : t.me/MathsCircleOfficialbyPankaj
Solution| Variable Separable| Differential Equation| IIT-JEE| Class-12th
Solution| Variable Separable| Differential Equation| IIT-JEE| Class-12th
Переглядів: 17
Відео
Circumcentre| Orthocentre| Different centres of a Triangle| Straight Lines| IIT-JEE
Переглядів 114 години тому
Circumcentre| Orthocentre| Different centres of a Triangle| Straight Lines| IIT-JEE
Centroid| Incentre| Excentres| Different centres of a Triangle| Straight Lines| IIT-JEE
Переглядів 44 години тому
Centroid| Incentre| Excentres| Different centres of a Triangle| Straight Lines| IIT-JEE
Order| Degree| Formation| Differential Equation| IIT-JEE| Class-12th
Переглядів 114 години тому
Order| Degree| Formation| Differential Equation| IIT-JEE| Class-12th
Questions| Area under Inverse of a function| Applications of Integration| IIT-JEE
Переглядів 1114 днів тому
Questions| Area under Inverse of a function| Applications of Integration| IIT-JEE
Area of Triangle| n sided Polygon| Rhombus| Square| Condition of Collinearity|Straight Lines|IIT-JEE
Переглядів 1014 днів тому
Area of Triangle| n sided Polygon| Rhombus| Square| Condition of Collinearity|Straight Lines|IIT-JEE
Questions| Area between Curves| Applications of Integration| IIT-JEE
Переглядів 2314 днів тому
Questions| Area between Curves| Applications of Integration| IIT-JEE
Questions| Distance formula| Section formula| Straight Lines| IIT-JEE| Class-11th
Переглядів 2714 днів тому
Questions| Distance formula| Section formula| Straight Lines| IIT-JEE| Class-11th
Cartesian Coordinate Plane| Distance formula| Straight Lines| IIT-JEE| Class-11th
Переглядів 1414 днів тому
Cartesian Coordinate Plane| Distance formula| Straight Lines| IIT-JEE| Class-11th
Questions| Area beween Curves| Applications of Integrals| IIT-JEE
Переглядів 1414 днів тому
Questions| Area beween Curves| Applications of Integrals| IIT-JEE
Questions| Area between different curves| Applications of Integrals| IIT-JEE
Переглядів 1914 днів тому
Questions| Area between different curves| Applications of Integrals| IIT-JEE
Questions| Multinomial theorem| Binomial theorem for any Index| Binomial Theorem| IIT-JEE
Переглядів 1414 днів тому
Questions| Multinomial theorem| Binomial theorem for any Index| Binomial Theorem| IIT-JEE
Questions| Binomial Coefficients| Multinomial Theorem| Binomial Theorem| IIT-JEE
Переглядів 814 днів тому
Questions| Binomial Coefficients| Multinomial Theorem| Binomial Theorem| IIT-JEE
Area under the curve| Area between two curves| Applications of Integral| IIT-JEE| Class-12th
Переглядів 1014 днів тому
Area under the curve| Area between two curves| Applications of Integral| IIT-JEE| Class-12th
Area under the curve| Applications of Integrals| IIT-JEE| Class-12th
Переглядів 1814 днів тому
Area under the curve| Applications of Integrals| IIT-JEE| Class-12th
Questions| Bino-Arithmetic-Binomial Series| Binomial Coefficients| Binomial Theorem| IIT-JEE
Переглядів 1414 днів тому
Questions| Bino-Arithmetic-Binomial Series| Binomial Coefficients| Binomial Theorem| IIT-JEE
Questions| Bino-Binomial Series| Binomial Theorem| IIT-JEE
Переглядів 1714 днів тому
Questions| Bino-Binomial Series| Binomial Theorem| IIT-JEE
Analysis| Nature of Roots| Cubic Equation| Intermediate value theorem| Applications of Derivative
Переглядів 1214 днів тому
Analysis| Nature of Roots| Cubic Equation| Intermediate value theorem| Applications of Derivative
Questions| Errors|Approximations| Applications of Derivative| IIT-JEE
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Questions| Errors|Approximations| Applications of Derivative| IIT-JEE
Questions| Use of differentiation| Integration| Series| Binomial Theorem| IIT-JEE
Переглядів 1821 день тому
Questions| Use of differentiation| Integration| Series| Binomial Theorem| IIT-JEE
Properties of Binomial Coefficients| Bino-Arithmetic| Bino-Geometric Series|Binomial Theorem|IIT-JEE
Переглядів 2421 день тому
Properties of Binomial Coefficients| Bino-Arithmetic| Bino-Geometric Series|Binomial Theorem|IIT-JEE
Questions| Daily life Appications| Maxima| Minima| Applications of Derivative| IIT-JEE
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Questions| Daily life Appications| Maxima| Minima| Applications of Derivative| IIT-JEE
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Questions| Maxima| Minima| Applications of Derivative| IIT-JEE
Questions| Last digits| coefficient of x^r| Binomial Theorem| IIT-JEE
Переглядів 1821 день тому
Questions| Last digits| coefficient of x^r| Binomial Theorem| IIT-JEE
Questions| Maximum| Minimum values| AM-GM inequality| Applications of Derivative| IIT-JEE
Переглядів 2621 день тому
Questions| Maximum| Minimum values| AM-GM inequality| Applications of Derivative| IIT-JEE
Questions| Loacal Maxima| Minima| Applications of Derivative| IIT-JEE
Переглядів 1721 день тому
Questions| Loacal Maxima| Minima| Applications of Derivative| IIT-JEE
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Переглядів 3121 день тому
Questions| coefficient of rth term| General term| Binomial Theorem| IIT-JEE
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Переглядів 1821 день тому
Questions| Local| Global Maxima| Minima| Applications of Derivative| IIT-JEE
Questions| Greatest Integer| Coefficient of rth term| Binomial Theorem| IIT-JEE
Переглядів 2421 день тому
Questions| Greatest Integer| Coefficient of rth term| Binomial Theorem| IIT-JEE
Global Maxima| Minima| Greatest| Least Value| Applications of Derivative| IIT-JEE
Переглядів 2421 день тому
Global Maxima| Minima| Greatest| Least Value| Applications of Derivative| IIT-JEE
beautiful
thnx sir for this lecture. i was really having trouble with the topic now i am relieved, in future am sure your channel will grow
Thank you for your kind words. Best wishes for you.
Good morning sir, Have you left Akash ? ~ C D A DAV
@@gamerzone7991 yes.🙂
Wow ❤❤❤❤❤❤
Thank you ❤❤❤
You're welcome 😊
Share it with your friends if it useful. Thanks
thank u sir
fantastic sir
Keep watching
Tq so much sir
Welcome
19:25 Audio stopped working sir
Thank you for the information. I have noted down and will take care further. Thanks 😊
👏👏
Sir handsome lag rhe
Excellent stuffs and the way of explaining
Thank You @dr.ismailazad1971 😊
30:18 from here your voice is not audible further
@@pritirekhasahoo7804 see next video @11am
thank you sir for practice of such questions
Most welcome
Nice sir🎉
Thanks and welcome
Nice teach sir❤
YOU CERTIFIED✅
Happy to be the first viewer ...
Nice explanation sir
Thank you sir.
❤
This channel is going to make many bright futures ❤
Ans : π/2- tan-¹(1/2)
Correct Trupti
Let Tn = arccot(n^2 + 3/4) or Tn = arccot[(4n^2 + 3)/4] Now, n^2 ≥ 0 or 4n^2 + 3 > 0 Therefore arccot[(4n^2 + 3)/4] = arctan[4/(4n^2 + 3)] Now we have to simplify this to arctan(a) - arctan(b), so 4/(4n^2 + 3), we have to denominator of form 1 + ab 4n^2 + 3 = 4 + 4n^2-1 = 4 + (2n+1)(2n-1) Thus, Tn = arctan[4/{4 + (2n+1)(2n-1)}] Dividing LHS/RHS by 4 Tn =arctan[1/{1+ ((2n+1)/2)((2n-1)/2)}] Tn = arctan[{(2n+1)/2 - (2n-1)/2}/{1+ ((2n+1)/2)((2n-1)/2)}] Tn = arctan[(2n+1)/2] - arctan[(2n-1)/2] Putting the value of n from 1 to ∞ S = π/2 - arctan(1/2)
Correct Lakshay..👍
(-1,-1/²√2) U (1/²√2,1)
Correct.👍
So the overall answer should be 12π-33..🙏🙏
Respected sir, at 44:15 sec-¹(sec9) it should be x-2π rather than x-3π because sec-¹(secx) graph only has x-evenπ or evenπ-x, no odd terms so...... it should be 9-2π.
Correct Siba..👍
1) [2nπ + 3π/2 , 2nπ + 5π/2] 2) x ={6, -6}
Thank you sir! :)
Your class is so good 🎉
I'm glad you like it 😊
Thank you sir .
Let y = f(x) => x + 1/x = y => x²+1-yx=0 => x² - yx +1= 0 By Shreedharacharya method- x = [y ± √(y² -4)]/2 Now the domain of f(x) is +ve so we know that for +ve nos. x+1/x is always greater than or equal to 2. Thus value of y is always greater than or equal to 2 If we take x = [y - √(y² -4)]/2 => x = greater than 1 - something => x can be less than 1 This goes out of domain hence not of our use. If x = [y + √(y² -4)]/2 => x = 1 + something => x is inside the domain Hence Inverse of f(x) = [x + √(x²-4)]/2.
Correct..👍
F'(x) = x+√(x²-4)/2
Correct..👍
sir last ques me agar ham zero dale then to same y aega?
But 0 is rational and you have to put 0 in place of -x only.
Yes sir Because of that 1 I had problem for the homework question.
Okay.
Wonderful 🎉
We can see here that 2 functions are involved- 1) sin²x 2) √x Now in g(f(x)), we have √ over sin²x and in f(g(x)) we have √ over x and then sin² as function. So we can conclude that: f(x) = sin²x g(x) = √x
Bdhiya hai sir
Thank you sir🙏🏻 for the videos ☺️
@23:14 & @23:19 equivalence class of 4 is {4,1} & for 5 is {5,2}
done
Even function Because when x ≤ (-1), |x| will open (-x) so f(x) = -x² When x ≥ 1 |x| will open positive so in this case too f(x) = -x² Now, when -1 < x < 1, we have to make 3 cases: (-1) <x<0 -- [x+1] + [1-x] = 1 0<x<1 -- [x+1] + [1-x] = 1 x = 0 --- [x+1] + [1-x] = 2
You have done right.
done sorry sir mene lectures backlog me dal diye the 😅
It's okay.
done thank u for the video sir
😊👍
done
👍😊
Perhaps the best quality free content in UA-cam I will suggest this channel over anyother (yahan bas kaam ki baat hin hoti hai )
Thank you sir very much for such great explanation as usual🙏 Really grateful🙏
😊
Thank you sir
👍😊
Thank you sir for the video🙏
😊
Thank you sir for this video🙏