I don’t see any problem with his “root” pronunciation. Btw, Thank you! You’re a great help. Keep on enlightening us individuals having difficulty in Math. : )
This video saved me so much in my math class. You will never understand how much you have helped me. This is such a clear and simple explanation. Thank you so much!
Being born and raised in Minnesota makes this feel just like a regular lecture to me while everyones complaining about your accent or pronunciation lol. Guess this many people are just unfamiliar with our northern dialect.
You can simplify the radical parts and the integer parts... Think of it like this and simplify each part: (8/6)(√49/√7) = (4/3)(√7/1) = (4√7)/3 I hope that helps! Keep working hard on your math! :-)
Thank you so much! I was stuck on one of my math problems and couldn't figure out why the answer was supposed to be a full number. Looks like I just needed to find the perfect square :)
thank you so much. this video helps me a lot. I suggest that next time, try to add hard equations because my teacher used to give hard equations especially in his class :)
Thanks man with quarantine happening right now I suck at all my math class even worse then I usually do and I can’t ask questions when I glide over something to read thanks
so anytime your multiplying radicals let's say (√7x)(√2x) would that be √14x^2 or would it be √14x since x to the power of one multiplied by x to the power of one =1
@@MartyBrandl Sure thing!! (I can't believe you're still replying 😆). Here is the question: / meaning fraction and | meaning what is inside of the radical. (2/3 |27) ( |6 ) I hope this makes sense >.< ^
@@Courtney_Hooper Alright... I'll work very similarly. Start by multiplying the numbers under the square root to get: 2/3(sqrt(162)) That can be broken up into: 2/3(sqrt(81) * sqrt(2)) Simplify to get: (2/3)(9) * sqrt(2) Finally: 6(sqrt(2) I hope that helps! Keep working hard and asking great questions! 👍
im really really struggling with dividing radicals that have adding or subtracting radicals. like dividing radicals with equations. i saw literally every youtube video and none of them listed these types of problems, and i have a test about them tmrw! im so failing it
I had huge trouble understanding the solved problems, maybe it was because you were airs solving or you were really fast. Could you explain more slowly and clearly?
What part is giving you trouble? Remember you are in control of the video. Don't be afraid to pause, rewind, or fast forward as needed. One way that I think videos are very helpful is if you pause when the problem is first shown and try to do it yourself. Then you can fast-forward to see if you got it right. If you didn't, rewind and see if you can figure out where you went wrong. I hope that helps! Keep working at it! You can do it! 👍
Stop bashing his accent, losers. He's putting himself out there, spending time just so he can help you guys and you poke fun. That's rude.
Lana Beck ya that's really rud
LMFAO
lmaooooo
It's just a joke lol I never said I dont appreciate the video
For real
90 percent of comments: "Square rut"
10 percent of comments:
"Thanks! You helped me so much for my finals!"
5% of comments:
90 percent of comments: "Square rut"
10 percent of comments:
"Thanks! You helped me so much for my finals!"
people are d**ks
I don’t see any problem with his “root” pronunciation. Btw, Thank you! You’re a great help. Keep on enlightening us individuals having difficulty in Math. : )
I have finals tomorrow, and though I haven't finished this video, so far it has taught me more than 3 classes on this! THANKS!
Btw, finals are for Algebra I. I might not fail it now though!
You're very welcome! Glad to hear it was helpful! :-)
It really helps
Yo so what you doing now
@@Ippomike XD
This video saved me so much in my math class. You will never understand how much you have helped me. This is such a clear and simple explanation. Thank you so much!
I was zoning out while the teacher was teaching this stuff and now I'm here trying to make up for it. This helped so thank you!
Kind sir, thank you so much for you'r help. I have been struggling so much, but thanks to you I now understand, thank you from the bottom of my heart!
Being born and raised in Minnesota makes this feel just like a regular lecture to me while everyones complaining about your accent or pronunciation lol. Guess this many people are just unfamiliar with our northern dialect.
Love the little motivationals he puts in at the end of his videos.
broooo.... ive been struggling with this for too long. thank u sm this was perfectly helpful
People are complaining about your pronunciation, but I was used to it by the end of the video. I just needed a quick review and this helped a lot.
What’s a square "rudd"?
"Root" :-) Cursed regional accents!
Marty Brandl LOL I thought that was kind of funny, scrolled to the comments and the fist 3 comments have "Square Rut" in them.
Thank you! I finally understand square "ruts" ;)
lol
You are literally amazing.... My algebra class as had 3 teachers this year which makes it hard to really lear but this was so helpful
What you doing now
There is this weird satisfaction i get when i listen to you saying "root" ;) Keep up the good work mate!
Thanks for the help, Im currently binging videos on this stuff, but this was the only video I could find with a clear explanation, thanks
You can simplify the radical parts and the integer parts...
Think of it like this and simplify each part:
(8/6)(√49/√7)
= (4/3)(√7/1)
= (4√7)/3
I hope that helps! Keep working hard on your math! :-)
Yo
ive never heard anyone more canadian and i love it
LOL, Minnesotan, but close! :-)
Thank you so much! I forgot all of this from last year, and my teacher didn't bother going over it again!
Thankyou so much for this..It helped me alot..I will have my exams tomorrow and this helped me
As always 😭😻 I really understand from you ! You're one of the best math RUclipsrs thank you ! ❤️
Thank you so much! So helpful! Thanks for showing multiple methods!
So easy to understand! Thanks so much, this is really gonna help me on my test tomorrow :)
What you doing now
Enough with mocking him for his pronunciation of "root"
hahah
arggggh
hahahhahaha
Eeeeeoow
Not yet, there's still some joke to be milked from this
Omg thank you for this. I was so ready to fail my math fins before seeing this vidio
Thank you so much! I was stuck on one of my math problems and couldn't figure out why the answer was supposed to be a full number. Looks like I just needed to find the perfect square :)
CloudeeDragon Well done! Way to stick with it! :-)
What you doing now
Very helpful, thanks! But I just have to say, the way you say "root" is very interesting
accents
Last minute studying for my exam! Thank you🙏
Thank you so so so so much! I don't v understand sometimes what my teacher is talking about and you helped with my homework! Thanks
Thanks a lot dude this helped me a lot I had a test coming up and I knew nothing!
Suuuper thanks bro, we will be having a test about this, And now i know how to move it!!!!!!!!!!
love your accent and u actually helped me out
thank you so much. this video helps me a lot. I suggest that next time, try to add hard equations because my teacher used to give hard equations especially in his class :)
Keep posting your videos sir...they help us a lot in maths🤗
Thank you for this video.❤️
I can't focus on what he's saying. All I'm hearing is square rut
Fulton that’s your faulty problem
Thanks for the great presentation, you made it easy to understand!!
This video was so helpful! Thanks for making it!👍👍👍
Thanks for sharing, Master Marty.
Very helpful video, great job!
AWESOME help thanks! Didn't quite understand it as that week I fell asleep In class or missed because busses didn't run
thank you, i have a test today and this helped!
You're right. There really should be an absolute value on the x. Good catch! Thanks for the comment!
Thanks man with quarantine happening right now I suck at all my math class even worse then I usually do and I can’t ask questions when I glide over something to read thanks
please upload more examples , very helpful btw!
Damn I was 6 when this video came out. 10 years later it helps a lot
i was 4
Wow! Great vid! Thanks for the help!
thank you mister Marty Brandl
if only you were my teacher the last 6 months
Saved me from taking algebra 1 again thanks!
Just what I needed thanks!
I did not understand much but you seem helpful to others, Thanks though!
What part is giving you trouble? Let me know and I'll see if I can help! :-)
Will like the division, I don't get it at all! I would really appreciate if you could explain it to me.
I need to know these square root things for my test because it will contain a lot of these things.
And I'm not prepared!
Check out my RUclips channel. I bet there's something on there that might help! :-)
Nice. Good job keep up the good work! =))
All I hear is Square Rut
Also cool tips for perfict squares... You add two more then you just added ie 1+3=4+5=9+7=16+9=25 and so on ps I found this method
thanks brah, really needed this for my algebra 2 final. PS first!! xD
Thanks you've really helped me
Yea very helpful I'm taking pre calc right now
Hecc I really needed this for geometry thanks
very helpful
very helpful thanks :)
i sarwer this saved my whole 8th grade honers math grade
square rut aside hes a good ass teacher
square rut
On god I need this
thanks soo much, i not going to fail math anymore!
Thx
thank you very much sir, this really helped me :)
so anytime your multiplying radicals let's say (√7x)(√2x) would that be √14x^2 or would it be √14x
since x to the power of one multiplied by x to the power of one =1
I do believe √14x^2 simplifies to √2 * 7 * x * x. This would be written as x√14.
If I have a mixed radical over another like 8√49 / 6√7 how do I do it
What if you have an index with a decimal
Hi! This is really helpful, but I'm stuck on a question that has the fraction set as the coefficient..
Hmmm...can you give me the problem?
@@MartyBrandl Sure thing!! (I can't believe you're still replying 😆).
Here is the question: / meaning fraction and | meaning what is inside of the radical.
(2/3 |27) ( |6 )
I hope this makes sense >.< ^
@@Courtney_Hooper Alright...
I'll work very similarly. Start by multiplying the numbers under the square root to get:
2/3(sqrt(162))
That can be broken up into:
2/3(sqrt(81) * sqrt(2))
Simplify to get:
(2/3)(9) * sqrt(2)
Finally:
6(sqrt(2)
I hope that helps! Keep working hard and asking great questions! 👍
your amazing!!
thanks i have exams tomorrow and just reviewing
So 6x square root 15 would be the final solution right?
That's correct! 🙂
Thanxs it helped a lot
THANK YOU
Thank you
im really really struggling with dividing radicals that have adding or subtracting radicals. like dividing radicals with equations. i saw literally every youtube video and none of them listed these types of problems, and i have a test about them tmrw! im so failing it
Please list the problems you are having issues with.
alaa alshaba I am In the same scenario as you right now.
why cant i use squere root10*squere root *6 to simplify the first multiplication
+Ana Soria Because none of them is a perfect square. You want to use perfect square numbers to simplify radicals.
Fishers I had to watch it 2 times. The first was *square rut* in my head everytime.
And I realized my exam was on "rational" expressions not radical😢 this still ended up helping though for a few problems in the end
You're not the first person to make that mistake! Keep after it! You can do it! :-)
Im from Brasil and triste help me a lot
Thanks for this, btw you sound like Bbh a lil bit😳
Shouldn't the first question have an absolute value around the x?
You're right! Good catch! Thank you! :-)
pretty helpful
I couldn't keep watching with these square rut comments lmaooo
i did the 3rd question in 2 steps
I had huge trouble understanding the solved problems, maybe it was because you were airs solving or you were really fast.
Could you explain more slowly and clearly?
What part is giving you trouble? Remember you are in control of the video. Don't be afraid to pause, rewind, or fast forward as needed.
One way that I think videos are very helpful is if you pause when the problem is first shown and try to do it yourself. Then you can fast-forward to see if you got it right. If you didn't, rewind and see if you can figure out where you went wrong.
I hope that helps! Keep working at it! You can do it! 👍
omg thank you sooo much!!!
how to add and minus radicals???
I have a video on that too! Check out "Adding and Subtracting Radical Expressions". I hope that helps! :-)
thanks for teaching me aboot ruts
Oliver Hale no idea if this was a joke but if it wasn't, then check how you spell before you bash someone about their pronounciation
why don't you have the absolute value on the x^2 after it's simplified?
thanks but your explanation was complicated and you could have used prime factorization to make it clearer and easier to understand but thanks!
Tell me more about this prime factorization method...? I'm always up for learning something new! :-)
Yes, I am!
Thanks man
You smart
What about 15 * x
Simplifying? Or what are you asked to do with it?
Square Rut XD thanks so much man!
Thanks!!!