Learn the Commutative, Associative, Identity & Zero Properties in Math - [6-1-5]

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In this lesson, we will learn about the commutative property, the associative property, the identity property, and the zero property of real numbers. We will spend time discussing these properties as they relate to addition and multiplication, and we will gain practice identifying which of these properties are in use in a given equation or expression. These properties are used in all levels of math, from basic math through algebra, calculus, and beyond.

[@heavennoes]

Mr.Jason, could you please make a video on the cubic formula and then a quartic in the future please.

[@jakealfonso7570]

Your a life saver I have a test tomorrow

[@khushi-cx8te]

You are amazing sir 🎉

[@suraqi4893]

Thankuu so much love your lessons

[@Quinnisdum]

Nice this helps a lot in this concept

[@deqaabdi9740]

Thanks

[@Wraith_FlyerPecko]

Thanks 🙏.. your really awesome men 😎 I felt kinda well in explanation...thank you very much 🍦..🎉.

[@altin3408]

Great explanation.

[@talia8803]

You help with my exam….thanks

[@242math]

you explained all of these properties very well

[@berryvillecottagecore7699]

Thank u so much sir!

[@tanvirmahtab7666]

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[@MichaelJ843]

I love how you teach.

[@hemarajue2736]

Most of the time we use these basic properties in our calculations but unknowingly. Eg. a+2a=a×1+2a=a(1+2)=3a. Here both the identity property of multiplication and distributive property has been used. Can you identify the property involved here? 1) (a+b)+c=c+(a+b). 2) a(b+c)=ac+ab.

[@drumtwo4seven]

He already said what it is in this video Watch it again

[@SaifAli-gb2zl]

Associative properties of Addition

[@hemarajue2736]

@@SaifAli-gb2zl no, it's of the form a+b=b+a. So it's commutative.

[@SaifAli-gb2zl]

@@hemarajue2736 it's not in the form of a+b =b+a it's (a+b)+c=c+(a+b). Since there are three entities involved here it can't be commutative, because commutative property only holds for two numbers

[@hemarajue2736]

@@SaifAli-gb2zl it doesn't matter how many variables involved as long as they switch around according to the basic commutative property.

[@g3n3c1d3.]

as I'm sifting to find the part 2??? 😞

[@drumtwo4seven]

Excellent 👍

[@tim05519]

Thank you for making these videos available- I need to refresh my math skills, much appreciated!

[@Akhilesh4324]

Property 5 teach

[@thefallenone7988]

Wow use it or lose it. 😐

[@lemansrichardson4945]

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[@tronmaker]

thank u bro

[@sivasakthisaravanan4850]

It is wrong to say "order doesn't matter" in connection with associative property. It does NOT say that. It only says the grouping does not matter. Note that on both sides a b c should be written in the same order. Why is this important? It is important because latter on in life when they learn matrix operations, they should understand that matrices follow associativity but NOT communtativity. The entire quantum mechanics is based on that. So something follows commutativity or not does not say anything about whether it follows associativity.