I was struggling memorizing this, but thanks to you sir it's far way easier to memorize and understand, you're one of the best! THANK YOU
@ladycrush06910 ай бұрын
the whistles when you were drawing the 7s were the best part!
@theblueprint2001Ай бұрын
really? i like the “wooop” “wooooop” with the 3rd 7
@logancrane4787 Жыл бұрын
For the cofunction IDs, just remember to go across and they all line up perfectly!
@thealtokid1012 Жыл бұрын
could you reiterate what you mean by this? not sure what exactly i should be doing
@ychickennugetsidk3880 Жыл бұрын
@@thealtokid1012 if you go from sin to the right you'll get cos. From tan ---> cos and then from sec --->Csc
@johnnybananas7518 ай бұрын
@@ychickennugetsidk3880I think you meant to say Tan -->Cot. Basically you move across the hexagon in horizontal lines. Sin=cos(90-theta) And the opposite is true, moving from the right across the hexagon: Cos=sin(90-theta) Again: Tan=cot(90-theta) Cot=tan(90-theta) Sec=csc(90-theta) Csc=sec(90-theta)
@pigeonlove8 ай бұрын
@@johnnybananas751another way to remember the co angles is to say the name in full, sine and cosine, tan and cotangent, secant and cosecant
@surrealistidealist9 ай бұрын
You can remember the cofunction identities by looking horizontally across from left to right and right to left. The Even/Odd identities can be remembered by using the forward slash ("/") symbol to note that Cos & Sec are the only two positives. 😉
@masterraven85967 ай бұрын
Best comment and only 8 likes? We can fix that
@surrealistidealist7 ай бұрын
@@masterraven8596 Thank you, my friend!
@masterraven85967 ай бұрын
@@surrealistidealist No thank you I passed my prep calc mid-term because of this comment.
@Md-sl2sy20 күн бұрын
Holy SHIP!! I HAVE AM EXAM TODAY AND THIS WILL HELP ME OUT SO MUCH
@justanotherrandomperson__ Жыл бұрын
you don't know how much you've helped with this. Thank you!!!!
@russianball9919 Жыл бұрын
By far the most helpful way I have seen Thank you!
@user-fm2py3qp7d9 ай бұрын
I really appreciate your help. Thank you so much!
@loganmayhue256817 күн бұрын
Thank you so much this honestly has helped me so much
@ananiashewa633113 күн бұрын
You are a life saver sir
@tinaetoll2914 ай бұрын
FINALLY! The correlations are clear!!! Thank you :)
@thatoneguywhosaystheearthi3326 ай бұрын
If yall can't remember this then the future of trig is grim 💀
@narcosu20882 ай бұрын
Yeah Im not looking forward to this future 👍
@Saurabhi_58 ай бұрын
It is very helpful for me 🤠😁😊😊😊.🇮🇳🇮🇳 From India 🇮🇳🔥🔥🚩
@bonganimartin27099 ай бұрын
Very useful indeed, thank you very much
@destinedhajra41367 ай бұрын
This is the best video ❤❤❤
@mechros44602 жыл бұрын
Thank you so much.
@user-fu1jb6xq6q8 ай бұрын
Thank you, I love you.
@kathlynarts7 ай бұрын
Thank you! ❤
@alphasaffi92309 ай бұрын
Excellent thanks 👍 very much sir
@AnthonyBenson-pj1fm Жыл бұрын
Wow..thank you for this
@Fahad-yz1ci4 ай бұрын
oh man love your way! from Pakistan.
@Nathan_katongo12 күн бұрын
To us who are here 1day before exam😢😂😂
@sziartopeter89432 жыл бұрын
very usefull
@cassidyritter Жыл бұрын
THANK YOU SO MUCH
@theuberman71703 жыл бұрын
Why don't they teach this in America?
@anonymouslyforgotten55923 ай бұрын
YOU CAN USE THIS WITH DERIVATIVES! Though its a bit difficult to see, there are some noticeable patterns. Once i noticed these, I haven’t had trouble with these derivatives at all! You’re not gonna understand without writing it out. Its a bit complicated at first glance, but simple when you understand it. I just drew the hexagon (without the edges, only the lines in between. It looks like a x with a horizontal line) 1. Search up the trig derivative online. Write them down across a page. 2.Then under each function, draw the hexagon thing 3. trace a line from the trig to derivative using a different color pen. Do you notice the patterns? Take a moment to study it for yourself. Anyway, hopefully you understand this: I found these patterns: Obtuse angles create fractional derivatives, Accute angles create singular or multiplication derivatives Following the inner lines left into the center and out, will give negative derivatives. Following the inner lines right into the center and out, will give positive derivatives. Csc and sec repeat themselves in their derivatives. The derivative angles on the left are opposite of those on the right. Ex: following the inner lines, draw a line from tan to it’s derivative 1/cosx. The line went right in a obtuse angle, so it’s solution is a positive fractional derivative. Ex2: following the inner lines, draw a line from cot to it’s derivative -1/sinx The line went left in a obtuse angle, so it’s solution is a negative fractional derivative. The angle is opposite to tangent. Ex3: following the inner lines, draw a line from sin to it’s derivative: cosx. The line went right in a acute angle so the solution is a positive singular or multiplication derivative. Ex4: following the inner lines, draw a line from cosx to its derivative -sinx The line went left in a acute angle, so the solution is a singular or multiplication derivative. The angle is opposite to sinx. Ex5: draw a line from secx to to tanx (not the derivative) The line goes right first, and is a acute angle, so the derivative is positive multiplication. Since it is sec, it’s repeated. So, the derivative is Secxtanx. Ex6: draw a line from csc to cot (not it’s derivative) The line goes left first so the derivative is negative multiplication. Since its csc, it is is repeated. So the derivative is cscxcotx. Haha, I did not explain that very well, so I encourage you to try figuring this out yourself! The pattern could probably be simplified a bit. For instance, it’s better to say the top accute angles are singular while the bottom accute angles multiply something by themselves. But whatevs! I wish you the best of luck!
@theblueprint2001Ай бұрын
appreciate it brother/sister. i don’t need this for my current test gut its good to know 👍