U-Substitution 5-sample video
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- Опубликовано: 23 ноя 2022
- In this video, I solved 5 sample problems on Integration technique called U-Substitution. This is employed when the function cannot be easily integrated because it is a composite function.
#2 ⚠I forgot to take along the 2 beside the U^8.
So integral should be
U^10/90 - 2U^8/81 + C.
me too🤣
It's 2U^9/81
Not just your explanation is good but your handwriting as well. Phew, its almost like someone printed the problems on the board.
I like how you emphasize all of the key points with eye contact and a change in voice tone! Thank you
10:15 when we take out 1/9 we are left with u^9-2u^8 I think you forgot the 2
Wow, this is the best explanation I've seen so far. Having the 5 samples is great because it shows what to do in different scenarios and provides practice. I'll need to check out the rest of your videos now because if the quality is this good, I'll be able to really cement everything I've learned so far. My only suggestion is to include 1 more trig problem because I find that's usually what trips people up.
You are really inspiring sir. Watching video for the first time.
I haven't a word to your express you are an outstanding..
Thank you sir.... i was about to give up studying integration .But you with your videos..i understand now
I'm glad you found them helpful.
My number one guy when it comes to math youtube!
You are honestly the best! I love your videos. Sorry, I can't donate more.
Thank you. Much appreciated!
thanks prof I really impressed I hope I will pass my exam
Nice video with great examples
❤You are the Best Mr Newton's 18:28
Powerful I got it 🎉 anyways you inspire me a lot to be honest
Thank you for the review - great job. I think the extra steps to take the first solution to (1/15)*(3x-1)*(2x+1)^(3/2) + C would have looked prettier but hey, that's just me!
Indeed you are blessed
Amen
Excellent very good
NOW I GOT IT THANKS SIR
Great video, as always!
Personally, I prefer to 𝑢-substitute the entire square root (not just the radicand), because that way the integrand tends to have integer exponents instead of rational exponents, which greatly reduces the risk of making any careless mistakes.
I forgot this on my first comment. Thanks! You are the best.
Thanks
You are amazing.
mathematician of all the time😉
For question 2, you omitted 2 during the integral process.that was a slight mistake from your side. Kindly check it again carefully. It made the final answer wrong
Above all, excellent teaching.
Thanks. I'll take a look at it.
Have learn alot thank you
2 is missing with U^8
thank you !!
Dudes a Goat
When using definite integrals do you need to substitute the limits for X to get the values of u
Like seriously thx vry much
Thnkx for ur support I like it
thanks
what about du are we not substituting secX
Which problem are you referring to?
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