For some reason i enjoy doing math now....... Where they hell were you 10 years ago! Do you do that voice at the beginning of the video? its freaking hilarious, really drew me in! Thanks for these videos! it will save my life!
Lol no! That's a comedian by the name of Chuck Knipp and that's one of his characters that goes by the name "Shirley Q. Liquor"! Thanks 4 the kind words and thanks 4 watching!
Damn! I am pretty clear everything you have tutored so far. Mr. Whitt you are my hero now. Honestly, I have learned a lot and many different teachers but I have picked up quite little, but you are totally different. I have caught up everything you have taught so far. Thanks so much. Five star bravo!!!!!👍👍👍👍👍
Sure! Break the radicands down using prime factorization (every pair of factors is a perfect square and every product of perfect squares is a perfect square) or use this method (memorization): ua-cam.com/video/9EnsJtsc9Mk/v-deo.html ua-cam.com/video/M_zIjMICB3k/v-deo.html
Do you advise memorizing cube roots as well? How about fourth roots? I am definitely enjoying your videos. They are more comprehensive than Khan's. Thank you.
But...not every number will have a perfect square in ones of it's factors right? How would you simplify, if the number has no factors that are perect squares? Can you then just pick any combination and reduce it down to as far as it will go?
Here's some helpful timestamps 4 this [fbt] radicals video!
[fbt] Timestamps
00:22 [1] 3√(5) + 4√(5)
01:39 [2] √(27) + √(12)
02:49 [3] 2√(12) + 3√(48) + 3√(3)
04:38 [4] ³√(54) + 2³√(128)
06:29 [5] ⁴√(32) + ⁴√(162)
Peace,
Mr. Whitt
I love how you do so many examples. It's very helpful in making it stick and reminding me of rules that I may have forgotten.
Sir, YOU ROCK!!! I have learned so much in literally just minutes and totally love your way of teaching! Thanks for taking such valuable time!
Happy 2 help Carolyn! Thanks 4 watching!
For some reason i enjoy doing math now....... Where they hell were you 10 years ago!
Do you do that voice at the beginning of the video? its freaking hilarious, really drew me in! Thanks for these videos! it will save my life!
Lol no! That's a comedian by the name of Chuck Knipp and that's one of his characters that goes by the name "Shirley Q. Liquor"! Thanks 4 the kind words and thanks 4 watching!
I agree....love the beginning of your videos. :)
Great feedback! We'll keep it up! Really appreciate your comments Jen!
Fort Bend Tutoring gud
Thanks again for your expertise 👍
The pleasure is mine Kenoshan Leader! 👨🏾🏫😁
Damn! I am pretty clear everything you have tutored so far. Mr. Whitt you are my hero now. Honestly, I have learned a lot and many different teachers but I have picked up quite little, but you are totally different. I have caught up everything you have taught so far. Thanks so much. Five star bravo!!!!!👍👍👍👍👍
+Dara Chan Thanks 4 the testimony Dara! I appreciate the support! :-)
You're the best! I hope you can be my math teacher. I really understand how to add radicals and thank you a lot for your help. 😊
+Lian Urbiztondo Happy 2 help Lian! Thanks 4 your feedback! I really appreciate it! :-)
i love the introduction of this video. thanks man i have a big exam coming. this will help me a lot!
Happy 2 help! Good luck on your exam!
Great tutorials! :)
+Ellen Carpenter Thanks Ellen! I appreciate the support!
You guys are awesome.
Thanks!
Thanks!! Elaborated process! :)
+Dionne Varela You're welcome Dionne! Thanks 4 watching!
You are so Awesome!!!
I appreciate the compliment! Thanks 4 watching!
rooting 4 you
Thanks God for i did know this before during may school days but now
thanks mr. whitt i’m a filipino but i easily understand it
+Edison Bulanadi That's amazing Edison! Thanks 4 watching!
thanks keep it up
+Alliah Vendivil Yo got it Alliah! Thanks 4 the support! 😀
I remember when I was just as good as you at math. I believe it was back in 1st grade.
+Jay Garay You should have kept at it Jay! You could have an award winning UA-cam math channel by now!
Sir! do you have any techniques (besides memorization) in regards to finding the largest perfect squares to radicands that aren't perfect squares?
Sure! Break the radicands down using prime factorization (every pair of factors is a perfect square and every product of perfect squares is a perfect square) or use this method (memorization):
ua-cam.com/video/9EnsJtsc9Mk/v-deo.html
ua-cam.com/video/M_zIjMICB3k/v-deo.html
Is this an ipad your working on??
Yes, it's an iPad 2.
The second question was in my algebra book lol
Don’t you love when that happens! 😁
a tip for future videos use more rigours problems because the question in some text books are way to complex for simple examples to help out
Thanks 4 the suggestion Jesus!
totally radical.
Do you advise memorizing cube roots as well? How about fourth roots? I am definitely enjoying your videos. They are more comprehensive than Khan's. Thank you.
Yes, we recommend memorizing the 1st ten perfect cubes and the 1st 5 perfect fourths.
Hmm But what happens when you try factoring the sqrt(48) by using two other numbers like 24 and 2 instead of 16 and 3? Will you get the same answer?
+Ghost World No, the factors need to include at least one perfect square so that you can simplify it.
But...not every number will have a perfect square in ones of it's factors right? How would you simplify, if the number has no factors that are perect squares? Can you then just pick any combination and reduce it down to as far as it will go?
+Ghost World The number won't reduce if it doesn't have any perfect squares as factors. For those numbers, it can't be reduced.
just to confirm you cannot add with different radicals..
+Football Videos That's correct! You can't add radicals with different indexes.
Fort Bend Tutoring
Ok thanks :)