INVERSE TRIGONOMETRIC FUNCTIONS in 70 Minutes | Full Chapter Revision | Class 12th JEE

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Timestamps 00:05 - Exploring Inverse Trigonometric Functions and Their Properties 00:58 - Comprehensive revision of inverse trigonometric functions. 02:23 - Understanding domain restrictions for inverse trigonometric functions. 03:17 - Understanding the domain and range of inverse trigonometric functions. 05:07 - Understanding the domain and range of inverse sine function. 05:56 - Inverse trigonometric functions graphs are reflections around y=x. 07:40 - Understanding the graph and properties of inverse trigonometric functions. 08:23 - Understanding differences in trigonometric functions and their inverse characteristics. 10:08 - Graph of Cosine Inverse: Key Properties and Behavior 10:55 - Understanding the domain and range of inverse trigonometric functions. 13:03 - Understanding the range and graph of inverse tangent function. 14:01 - Understanding the domain and behavior of inverse tangent function. 15:42 - Explains characteristics of inverse trigonometric functions, focusing on cotangent. 16:30 - Explains the characteristics of inverse trigonometric function graphs. 18:10 - Graph and domain of inverse trigonometric functions are discussed. 19:17 - Explains the domain, range, and properties of the inverse function graph. 21:17 - Understanding the domain and range of the inverse cotangent function. 22:32 - Understanding the graph of inverse trigonometric functions. 24:37 - Inverse trigonometric functions: domain, range, and key properties. 25:22 - Inverse trigonometric functions only yield results in specific quadrants. 27:07 - Inverse trigonometric functions yield x in specific intervals. 28:01 - Inverse trigonometric functions relate to y = x under specific conditions. 30:10 - Understanding sin-1(sin(x - cos(x)) and its graphing technique. 31:17 - Understanding slopes and equations of parallel lines. 33:40 - Understanding inverse trigonometric function graphs through key transformations. 34:23 - Inverse trigonometric functions are periodic with specific ranges and slopes. 36:04 - Understanding the graph transformations of inverse trigonometric functions. 37:01 - Understanding inverse trigonometric functions and their equations. 38:53 - Understanding graph discontinuities in inverse trigonometric functions. 39:52 - Finding solutions for inverse functions and properties of odd/even functions. 41:43 - Understanding the properties of inverse trigonometric functions. 42:59 - Understanding the reciprocal relationships of inverse trigonometric functions. 44:42 - Understanding inverse trigonometric relationships and their transformations. 45:38 - Inverse trig functions relationships and key properties explained. 47:27 - Common mistakes in inverse trigonometric functions and their properties. 48:29 - Understanding inverse trigonometric functions and their formulas. 51:05 - Understanding inverse trigonometric functions and their applications. 51:52 - Converting inverse trigonometric functions for negative values. 53:24 - Handling negative values in inverse trigonometric functions. 54:14 - Understanding inverse trigonometric functions with practical problem-solving. 56:07 - Explaining the range of inverse trigonometric functions and case evaluations. 57:03 - Understanding ranges and values of inverse trigonometric functions. 59:22 - Graph behavior of inverse trigonometric functions across intervals. 1:00:21 - Understanding the inverse of x and its behavior across intervals. 1:02:44 - Understanding telescoping series in inverse trigonometric functions. 1:03:30 - Understanding properties and calculations of inverse tangent functions. 1:05:46 - Understanding telescoping series in inverse trigonometric functions. 1:07:03 - Understanding the limit of inverse trigonometric functions. 1:09:11 - Understanding inverse trigonometric functions and their equations. 1:10:10 - Understanding the relationship of inverse trigonometric functions in the context of cosines and sines. 1:12:07 - Practice enhances understanding of inverse trigonometric functions.

[@nomercy756]

47:54 galat isliye hai kyuki f(x) ki domain |x|≤1 hai implies arctanx ka range [-π/4,π/4] hoga . Thus f(x) ka range [π/4,3π/4] hojayega.

[@manishkumarixa2378]

48:00 range of f(x) = [π/4,3π/4] As arcsin(x)+arccos(x) = π/2 Then x must belong to [-1 ,1]. 54:44. B.

[@arnavshah-mc7pd]

26:31 (i) 2π/3 (ii) π/3 (iii) 3π/4

[@nomercy756]

26:31 1)2π/3 2)π/4 3)3π/4

[@anshtayal1992]

mdh

[@souvikchatterjee3139]

Matched

[@IAS-ms8wh]

14:09 1) π/2 2) -π/2

[@SushamaJadhav-ev8wm]

26:29 i) 2pi/3 ii)pi/4 iii) 3pi/4

[@souvikchatterjee3139]

29:09 sachin sir ne bhi aise hi samjhaya tha.

[@Rohan.M.Jadhav]

1)2π/3 2)π/4 3)3π/4

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[@iyatharthcodm4276]

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[@devrishabhpandey]

1/2pie/3 2=pie/4 3=3pie/4

[@shorts.motivation.08]

Only this ch is weak 😢

[@MDASHIF-i7g]

48:02 π/4 to 3π/4

[@ShubhraSinha-w3u]

How??? Pi/ 4??

[@ramasare1898]

55:07 ANSWER IS "C"

[@pweditor8263]

30:00 start 1:28 General introduction

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Thank you sir for this amazing lecture 😊❤️

[@sanjeevkumaryadav1403]

2014 advance question answer is 3

[@ramasare1898]

54:57 B IS ANSWER

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Love from Prayash 1.0

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Thank you sir ❤

[@mamtashukla32]

Thanks for this helpful video

[@nomercy756]

54:41 option B

[@mshivay8467]

Ur teaching way is unique sir 😊

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Best faculty of pw 😊❤

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Thanks❤

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Chuunnuu present 😁

[@divyansharora7200]

sir please bring integration

[@pushpam2581]

Maja aa gaya sir

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[@nomercy756]

39:51 ans)3

[@StudyWithMe-wp8md]

2pi by 3

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SIR VIDEO QUALITY 😭😭PLEASE CHECK KARA.

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Best quality

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1h wasted 😢

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Why ???

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