Great sir what an explaination and what a unique way of answer.. i thought that sec theta + tan theta can't be further simplified but you are totally amazing... its so understandable thans a lot
Thank you so much sir thanks thanks thanks thanks thanks thanks thanks thanks thanks 😂❤ ksm se bhot se solutions dekhe pr sb atpate se Lage the ye kuchh smjh aaya aur confidence aaya dil me ❤
Sir very grateful to you. Sir I reached at last step (tanø+ secø) but confused to solve the next step. I thought that my answer is wrong because in book the same question was done with different step so I suddenly got your video and I saw that you have done my step and got my answer. Thank you sir ji 😊
^=read as to the power *=read as square root #=read as theta LHS : N=Sin#-cos#+1 Devide by cos# So, (Sin#-cos#+1)/cos# =(sin#/cos#)-(cos#/cos#)+(1/cos#) =tan# - 1+sec# =sec#+tan# -1 =(sec#+tan#)-{sec^2#-tan^2#} =(sec#+tan#)-{(sec#+tan#)(sec#-tan#)} =(sec#+tan#){(1-(sec#-tan#)} =(sec#+tan#){1+tan#-sec#} D=sin#+cos#-1 Devide by cos# So, (Sin#/cos#)+(cos#/cos#)-(1/cos#) =tan#+1-sec# =1+tan#-sec# N/D ={(sec#+tan#)(1+tan#-sec#)}/(1+tan#-sec#) =sec#+tan# So, LHS=sec#+tan# RHS=1/(Sec#-tan#) ={sec^2#-tan^2#}/(sec#-tan#) ={(sec#+tan#)(sec#-tan#)}/(sec#-tan#) =sec#+tan# LHS=RHS(Proved )
Great sir what an explaination and what a unique way of answer.. i thought that sec theta + tan theta can't be further simplified but you are totally amazing... its so understandable thans a lot
Same I got stuck at tan0+sec 0
Same here too
Noobs
If you are pro then why you came here@@AKS-f9w
same bro
Sir how many markks can i get out of 3 if i did upto sec theta plus tan theta
Please sir
I did the same ...I also left it at sec theta + tan theta...and I also want to know this😮
bro never do this you'll spoil the whole question because that's an important part
you have to do full bro
Thank you so much sir mene google par search kara aur apka video dhekha mujhe ye sawal nahi aa raha tha lekin ab aa gaya thnaks
Sir why we need to devide cos theta for each term
To convert sin and cos in terms of tan and sec
Because in RHS there is sec and tan
Thank you so much sir, this example was confusing me a lot
You are most welcome
3:59 it's wrong while taking common
Shi h
Sir why in first step taking cos theta
Thank you ❤
Big thanks to you sir. I found this question as the most difficult one but you proved me wrong. ❤ 🙏
So nice of you 😊
Thank you so much sir thanks thanks thanks thanks thanks thanks thanks thanks thanks 😂❤ ksm se bhot se solutions dekhe pr sb atpate se Lage the ye kuchh smjh aaya aur confidence aaya dil me ❤
So nice of you.
Easy and awesome method ❤❤❤thank you sir
😊 So glad you found it easy! Keep practicing.
Thankyou so much sir u helped me alot I was so frustrated with my answer thinking it can't be like it
But you made it very easy to understand
It's my pleasure
Thanks a lot sir. Helped a lot 🙏💛
All the best.
Hii
THANK YOU SO MUCH SIR!! couldn't find a simple solution anywhere but you literally saved me!! Thanks once again!!
Glad it helped!
Sir very grateful to you. Sir I reached at last step (tanø+ secø) but confused to solve the next step. I thought that my answer is wrong because in book the same question was done with different step so I suddenly got your video and I saw that you have done my step and got my answer. Thank you sir ji 😊
Well done
Sir denominator ko cos theta se kyi divide kiya hai please bta doo
Please note both numerator and denominator have been divided by cos theta.
Thankyou sir iskewjh se mai bhut preshan tha apne clear kr dit
Glad, it helped.
Thanks 😘 sir 👍
Most welcome
Wow 🎉 How Can Even a person Think About Breaking 1 in Sectheta ,tantheta?
Yeh sb ntnki hai bhai... Koi v km ka nhi hai sirf confusion hi confusion😂
Kyuki wo formula hai 😭😭 koi bhi yahi sochega kyuki question me likha hai wo identity use krni hai
^=read as to the power
*=read as square root
#=read as theta
LHS :
N=Sin#-cos#+1
Devide by cos#
So,
(Sin#-cos#+1)/cos#
=(sin#/cos#)-(cos#/cos#)+(1/cos#)
=tan# - 1+sec#
=sec#+tan# -1
=(sec#+tan#)-{sec^2#-tan^2#}
=(sec#+tan#)-{(sec#+tan#)(sec#-tan#)}
=(sec#+tan#){(1-(sec#-tan#)}
=(sec#+tan#){1+tan#-sec#}
D=sin#+cos#-1
Devide by cos#
So,
(Sin#/cos#)+(cos#/cos#)-(1/cos#)
=tan#+1-sec#
=1+tan#-sec#
N/D ={(sec#+tan#)(1+tan#-sec#)}/(1+tan#-sec#)
=sec#+tan#
So, LHS=sec#+tan#
RHS=1/(Sec#-tan#)
={sec^2#-tan^2#}/(sec#-tan#)
={(sec#+tan#)(sec#-tan#)}/(sec#-tan#)
=sec#+tan#
LHS=RHS(Proved )
Super❤sir…..great job😊easy to understand 🫠
Sir why only above one is changed by formula why not denominator
This is trigonometry process are logicless
so that we can cancel the denominator by numerator
Thankuu so much sir😭🥺🙏🏻
Cos theta se kyu kiya sir
Sir yr handwriting is so great 😅
😂😂😂
😮 when your teacher is genius
Thank you sir✨✨
Most welcome
Thanks sir ji🙏🙏🙏🙏🙏
Putting the values of theta as 0, degree this question is wrong. In many ways
Yes😂
@@Shreshta_Study timile try gariyo? Seriously wrong cha.
How in the end sec + tan came in fraction form
Bro it's in multiply and when it will go other side I will be in devide
Thanks
👍👍👍👍👍😊😊😊
Thank you so much! Glad you liked it! 👍😊
Thank you so much sir helped me a lot. Great explanation 🙏👍
So nice of you 😊
Add a comment...
Thanq
Most welcome.
really thankful for this :)
So nice of you.
thanks ❤
Don't know..... what's unique
Ty
Thank you
🎉
3rd step me mistake ha
Numerator me -sec ki jagah +sec hai
Or denominator me -1 ki jagah +1 hai
Not recommended
kuch galat nhi hein
God level sir
Watching on 20 August 2023
ok
Thank you so much sir
Fantastic 😍😍 sir
Thanks 😊
Thank you sir
thanks sir,
Superb..
Thanks 🤗
thank s❤
Sir =beta your sound like Salman bahiiiiiii
Thanks Sir 🙏
So nice of you
Thankyou sir great explanation
All the best
what is unique 😅
In this context, 'unique' refers to a special way of proving the equation that isn’t common. Let me know if you want a deeper explanation!
Thanks a lot sir ........😊☺
Thankyou sir😇
Thank you.
👍👍
The sum is right but hand writing is the problem try to change it
amazing
Systemmmmmmmmm🎉❤
Amazing sir
Thank you
Thankyou sir 🎉
Thank you sir...🥰
Thank you sir
Welcome
Thanks sir 😃
Most welcome
Thank you so much sir
Maths prepare 😂
@@keerthi6787 ha 😅😅😅
@@StreetDogLILY8251 sorry there was a typo mistake
Maths preparation*
@@StreetDogLILY8251 btw completed preparation?
Thanks sir
Welcome
Thank you sir 🤗🤗
Most welcome
Thank you so much sir.
Most welcome
Thank you so much sir
Thank you so much Sir
Most welcome! Happy to help!