Sine & Cosine Rules applied to Bearings : ExamSolutions Maths Revision
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- Опубліковано 2 жов 2024
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My exam starts in 5 minutes and I just whipped out my phone to watch this cuz I forgot bearings were coming
How did it go??
How was it?
????
were all in suspense
took 15 seconds to watch an ad
@@GokieVODs 😂🤣
Thanks for saving my ass homie
I have been enlightened, thank you so much! Although I am very sure that the exam will have much more complicated questions but at least i know the basics so- :")
this video is a masterpiece 🏆
Thank you! Drawing the North line all the way helped me understand what to do. That was the missing part I needed.
This has been really helpful -- thanks so much!
Thanks to u I understood bearings.thanks 🙏 so much.
🙏
OMG THANK U SO MUCH 😊
You're welcome.
@@ExamSolutions_Maths can you do a question on Galois groups and automorphic forms please thanks?!
I got the distance correct however i used the cosine rule (cos A=) to find the same angle and got 71 degrees. (a) why am i wrong (b) how can I tell which method to use so I don't get it wrong in the exam? Many thanks please reply
cos (theta) = [ 19 + 5^2 - 3^2 ] / [ 2 (root (19) ) 5 ] gives theta = 36.586... You need to check again.
Thanks alot, you saved me! I owe you one! :))
Thank you, helped a lot with drawing my graph
That's good. Thanks for watching.
yes thank you gonna be tested on this on monday and the teacher hasnt even gone through this smh life saver
This video covers my entire subject for the week!
for some reason he sounds like ross from friends... anyone?
oh and the video really helped! thank you
well.. ever so slightly haha. Thanks for watching! Glad it helped
Wow this explanation was amazing. Thank you so much
thank you so much your talented at explaining your voice is so calm and reasurring
This topic has given me a hard time.... thanks
Why in 5:45 did 19 turned into a square root?
It's AC^2
Thnxx i got the same math for my assignment
Amazing thanks for helping me pass my maths test
thanks a lot for this video. ❤️ from 🇧🇩
Bro you saved my ass, im gonna pass the exam 😩🎉
Thank you so much, I am in year 9 and I was finding these things really weird and now I finally understand it. Thanks!!
Really helpful explanation. What grade level would this be for?
Thanks it would be for As levels
how do i solve it if the angle at B is bigger than 180
MY EXACT QUESTION
The only thing I didn't get it is why we use 60° in cos law😢 is it because it's parallel? If I use sine law it's 70°
It's the 40+20
i still dont understand it
F
Instead of wasting your time on Fortnite, it would've been way better if you studied this
@@guyyk0534 well i DID study this but didnt understand it thats kinda why im here stupid
Thanks so much UA-cam vids always make it more clear, watching this in 2024😅
helpful!
I was having trouble answering questions like this ty
I have a test about this comin' in three days. Pulled this video out on a whim 😎
Thank you so much 💓💗 from Algeria.
Wight years ago and he’s still saving my life 🤩🤗
Hey thanks
8:46 greaze mode 🔥
Thanks alot sir I found this very helpful
Thanks for the video it is really helpful
Thak you so mucchh
FANTASTIC 🙏
I somehow manage to understand it 😁😁
Same 😀
was some use to me thank you very much👍🏾
Wow thank you for saving my ass at home
It is very useful but I want more bearings question with interior angles because I'm quite weak in it
IS THAT MATHS GURU??!!
i love you
This is something people can use no matter how old it is.
Very good question!
this is such a good video
wow tyvm
this was very useful
Does the Cosine Rule not state that a(squared) = b(squared) + c (squared) - 2bc CosA, so why did you use the opposite angle ?
AC is the line from point a to point c, not the angle, it confused me at first
well explained, much appreciated btw !!
Thx dude ur the best
this is so confusing
very helpful, thank you very much!
Great video, thank you so much!
Thanks a lot
speed x1.5
Honestly thank you so much! Life saver! 😁
No problem. Saving lives feels good.
@@ExamSolutions_Maths lmao
thanks broooooo
You're welcome. Thanks for watching.
Thank you sooo much 💛