An Intro to the Distributive Property | Simplifying Expressions | Math with Mr. J
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- เผยแพร่เมื่อ 29 มิ.ย. 2024
- Welcome to “An Intro to the Distributive Property” with Mr. J! Need help with simplifying expressions using the distributive property? You're in the right place!
Whether you're just starting out, or need a quick refresher, this is the video for you if you're looking for help with the distributive property. Mr. J will go through examples of the distributive property and explain how to simplify expressions using the distributive property.
✅ Chapters and Timestamps
00:00 - Intro
1:04 - Number 1
2:52 - Number 2
4:00 - Number 3
5:52 - Number 4
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- An Intro to Like Terms = • An Intro to Like Terms...
- How to Identify Like Terms = • Identifying Like Terms...
- An Intro to the Distributive Property = • An Intro to the Distri...
- The Distributive Property = • The Distributive Prope...
- An Intro to Combining Like Terms = • An Intro to Combining ...
- Combining Like Terms = • Simplifying Expression...
- Simplifying Algebraic Expressions with Parentheses = • Simplifying Algebraic ...
- Simplifying Algebraic Expressions (Distributive Property & Combining Like Terms) = • Simplifying Algebraic ...
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Hopefully this video is what you're looking for when it comes to simplifying expressions using the distributive property.
Have a great rest of your day and thanks again for watching! ✌️✌️✌️
✅ Thanks to Aloud, this video has been dubbed into Spanish and Portuguese. #DubbedWithAloud
English
This video has been dubbed into Spanish (United States) and Portuguese (Brazil) using an artificial voice via aloud.area120.google.com to increase accessibility. You can change the audio track language in the Settings menu.
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Portuguese
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Fr
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Fr
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Wow, that’s awesome to hear! Tell your teacher that I said, “hi” and to have a great rest of the week! ✌️✌️✌️
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This help me a lot thank you so much Mr.J
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I have been reading how to do this and it just did not make sense but after watching this I now understand it. Thank you so much for making this so easy to understand.
Ty Mr. J it helps a lot of people :D
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Mr. J thank you. You helped me alot on the Distributige property 😊
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Master oogway of math, thank you so much this helped a lot 😢
this is so simple! thx i could not understand this
Hi Mr.J My teacher Ms.Reynoso always watches you in class I was going to ask you if you could reply saying “Hi Ms. Reynoso” thank you. I’m in 6th Grade. Day ]3
Thank you so much for your simplified videos. Don't know how I would of helped my kiss
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This was mad helpful but maybe next time can uu do an example like -2(b-9)? I had a problem like that and didn’t see anything like that.
i have a test on Friday and it’s like 12 am technically on Thursday hope I pass 🙏🙏
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sir can u make videos on Chapter 1: Integer
Chapter 2: Fraction and Chapter 3 : Data Handling
of grade 7
So basically the distributive property says multiplying by a sum (or difference) is the same
as multiplying by each value in the sum (or difference) and combining the products
Also the distributive property can also be used when there are more than two terms
inside a set of parentheses. Distribute the factor outside the parentheses to each value inside the parentheses.
Your the GOAT Mr. J!
Bruh the video was uploaded 7hrs ago
And the comment was pinned 10 hrs ago?
Why can you multiply 8*2m but not add 2m+6? If 8 and 2m are not like terms.
Interesting question. Have you figured it out yet? I'm thinking that it's because with the distributive property, all you're doing is simplifying the expression to it's simplest form. But im not sure.
Im 5 months late but here I come. The reason you can multiply 2m 8 times is because 2m is a solid value. So multiplication is always going to be the same, like 2m+2m 4 times. However, when we do addition we wouldn't get the same result. We don't know the value of M meaning that if we added 6 to 2m we cannot figure out the answer. Saying the answer would be 8m would be assuming M is equal to 1 and for all we know M could be equal to 3,000. When we multiply we just repeat the number and the value stays solid so it doesn't change.
Mr J the goat
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Can you try another way of teaching
Slop sloppy Mr J a(b+c) is NOT = ab+ac IT IS a(b+c) = (ab+ac) This is important !!!
Don't drop parenthesis till solved. If you combine operations you get the wrong answer. This is exactly why so many people do poorly in math. You need to redo your video's with more precision.
THIS SH MAKES NO SENSE
you are no sense dudey