Algebra - Solving Linear Equations by Inverse Matrix Method 1/2

[@lamees1134]

Thank you so much, you saved my life just before the exam. I like your videos, huge respect.

[@LilPozzer]

My left ear feels education

[@seeks7728]

same lmaoooo 💀

[@nicolasbuentello6105]

Lmao thought I loosing my hearing in my right ear

[@blorb112]

Light bulb moment... After learning linear equations & matrix algebra all day I finallly get it. feels good thank you!!

[@Oluwajomilojuremi]

can't believe you've uploaded this video since 2012, and im just seeing it. really helped. Thanks

[@shannonstorts]

I hope you are well! Although I was only in your Physics class for a few days due to scheduling conflicts, I've learned so much from your online lessons. Thank you for your excellent teaching!

[@HujakAdynCykaNahujj]

i dont see any point to attend lectures anymore i waste half day while i can teach myself for free with these videos and i stay wayyyy more focused alone at home. + i pay 10000 pounds which i could spend somewhere else. Even if i take course that is Home study and then just come to take exams is still 10000 pounds a year. What time to be alive... i pay for diploma so when i look for job boss is gonna say OHH U sTuDYeD aT VeRy gOOod university while i learned everything on youtube with some indian dude who is on next side off the globe.

[@berezker]

Lmao i feel you man. At this point, I feel like I'm only paying for the degree and not the education that i get from these institutions

[@pinklady7184]

That is a lot of money. I am not in college, while I work in my parents' shop. I do though regularly watch video tutorials in KZbin and read college books at a website called Open Library. I am self-teaching so to prepare for my future after I leave shop work.

[@PythonisLove]

you forgot to mention one thing, before representing the equation in the matrix form, you have to make sure that, equations are in the form a1(x) + b1(y) = c1 a2(x) + b2(y) = c2 where, b2 and b1 can be -ve. Students often make this mistake.

[@seamusfolan2514]

yes

[@atuiancockerinukihaanganav1443]

the easiest explanation ever!...Thanks for this video...

[@holyshit922]

It is good method when you have many systems of linear equations with the same coefficient matrix but different RHS vectors

[@makemymarket1772]

Makes so sense when you finaly understand it, thanks!!

[@MichelvanBiezen]

It is fun when we begin to understand.

[@nujoodal]

This really helped me out. Thankyou so much!!!!!

[@joshv726]

this saved my life!

[@GeeBeisH]

Ditto

[@souravsihota4068]

You just save me before exam thank you

[@jeevangiri2798]

I understand in 9 min which was unable in ,1 year 😁😍😘😘

[@GurkiratSingh-rd1yt]

Thank you very much! You are a super hero!!😀😀🙏

[@shahmeerahmed6287]

u just saved me from failing thank you

[@MichelvanBiezen]

All the best on your exam.

[@animemoments7777]

do you have video for inverse matrix in different form like y=x-3 y=3x+9

[@MichelvanBiezen]

In order to solve simultaneous equations with the matrix method, you MUST change to form to: -x + 9 = -3 and -3x + y = 9

[@amon-ra7848]

Thanks i FINALLY get it!!!

[@MichelvanBiezen]

Viktoria, Great! (I react the same way when i finally figure something out)

[@pinklady7184]

Same here.

[@junuchams5023]

Dont panic. Your earphone is working fine!!

[@SyedaMuskanFatimanaqvi]

Amazing video

[@MichelvanBiezen]

Thank you. Glad you find it helpful.

[@Goldenwind3831]

This helped a lot

[@MichelvanBiezen]

Glad you found it helpful 🙂

[@sumirandahal76]

Thank u alot sir it helps me a lot.

[@kellymuve2155]

Helpful 🙏

[@MichelvanBiezen]

Glad it helped

[@sainitishpasupuleti]

helped alot thankyou❤️

[@MichelvanBiezen]

You're welcome 😊

[@danvu4344]

substituting x and y on original equations is much quicker

[@sbonilethobeka7142]

*PERFECT*

[@ShukufaMammadova]

Thank you so much.

[@azizkash286]

amazing

[@Ritesh_prasad]

Thanks

[@ksrinivasulu6355]

X+Y+Z=0 X-Y+Z=2 2X+Y-Z=1 inverse matrix method solving problem please sir

[@MichelvanBiezen]

Take a look at this example: Algebra - Finding the Inverse of a Matrix (1 of 2) A 3X3 Matrix

[@mohammedmm4765]

👍👍👍👍

[@patriciafrimps6203]

The