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It's Only for 85×85...try other number. This tricks will not work

Use the formula of (a+b)whole square which is a square + ab + b square Where a = Ten’s digit of the two digit no. and b =. One’s digit of the no. Add the carry of b square to a X b And the carry of a X b to a square

And for 86x86?

Aisa editing kaise krte hai kis aap se please koii batao😢😢

Aisa editing kaise krte hai kis aap se please koii batao😢😢

Square of numbers it is based on formula (a+b)^2 = a^2+2ab+b^2.

This technique only applicable to two digits number ,which ends with 5 , like ( 15, 25,35,45 ) Not able to find solution for 2 digits number ending with number other than 5 , like 24 ,38 89

The women at the end 😂

(a+b)^2 It works only when there is 0 in the middle

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We can teach this too in addition to the tables. What are some properties of integers as a number field like transitivity, commutativity and identity operator which can be taught to children instead of memorizing multiplication tables? Teaching children about properties of integers as a number field can be a helpful way to foster a deeper understanding of mathematical concepts. Here are some properties you can introduce: 1. **Transitivity**: You can explain that if a < b and b < c, then it follows that a < c. This helps them understand the order of integers. 2. **Commutativity**: Show that addition is commutative (a + b = b + a) and multiplication is commutative (a * b = b * a). This property shows that the order of numbers doesn't affect the result. 3. **Identity Operator**: Explain that for addition, there's an identity element (0) where a + 0 = a. For multiplication, the identity element is 1 (a * 1 = a). This helps them understand how operations work. 4. **Associativity**: Show that addition is associative (a + (b + c) = (a + b) + c) and multiplication is associative (a * (b * c) = (a * b) * c). This property allows you to group numbers differently without changing the result. 5. **Distributive Property**: Explain that multiplication distributes over addition (a * (b + c) = a * b + a * c). This helps them see the relationship between the two operations. 6. **Additive and Multiplicative Inverses**: Introduce the concept of additive inverses (a + (-a) = 0) and multiplicative inverses (a * (1/a) = 1). This helps them understand the concept of negative numbers and fractions. By focusing on these properties, children can develop a solid foundation in understanding the relationships and operations involving integers, rather than relying solely on memorizing multiplication tables. This approach encourages critical thinking and a deeper grasp of mathematical concepts. ChatGPT ❤❤🎉🎉

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Actually it's vaidik math I read it in 5th standard In Saraswati shishu mandir

Wow i learnt a cool trick TDY...made my calculations much easier 👍🏻tq

Quality kaise hai?

Vedic maths 🙏🙏

What about 419^2?

a²+ 2ab+b²

Wow she is genius

This is truly helpful for bank asipirants like me🤔

It was recommended to me..

Hey hey it's only for a 3 digit number having 0 at the middle

That's just a2+2ab+b2 💀

Isme konsi badi baat hai ,Hamari maths teacher aisi hoti yo humein bhi aaj maths aata hota 🤣🤣😂

Maths is interesting , but only for talk and watch 🤣😂🤣 # BE HONEST

👍

Ba-bye byjus 💜💜💜💜

Wow yarr very nice trick 👍👍👍👍

Dude if 8th std maths class was attended then u would know 4 identies this is one of them...... 9th std we r taught at lesat 2-3 more so total we should know 6-7

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I know this trick

Let's be honest What she did was right and was exceptional but that's of no use when u can do the same thing on a calculator. And this trick is applicable for numbers having 0 is between. But remember maths is not about tricks it's about theorems, laws which always prove to be correct not tricks which have exceptions. It's not about cramming tricks it's about solving them.

This is called vaidik maths. It's very ancient Method of calculation 👍🏻

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She has used (a+b)^2

Well, explain how will 111² = 121 be? It doesn't work here🙂

a square+2ab+b square

👆

In this world all things depends on calculations....I remembered my childhood mind ...I was seriously genius ..may I was able to answer faster than this girls...but for todays internet and this musterbate habits ruined my mind ...till today I can 700+ mobile nos in my mind ...byr cant show my talent bcs I dont have ability 😔😔

Harshad mehta se gullu karengi

So cutie

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😡 +_×÷ hi sirf hosaktahe .. l

Kaash aisa school mai bhi sikhaaya jaata, toh zindagi mai Math itna kaccha nahi rehta. 😂😭

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Trick is valid for 125 or not please check any one