The algebra formula, (a-b)^2, is used to calculate the square of a binomial. It is also called the formula used to calculate the square of the difference of 2 identities or terms. We have covered the formula and a solved example for your better understanding of the formula of (a-b)². So, let’s dive in:

Now, the formula is:

(a－b)²＝a²－2ab＋b²

But if you are not sure about it, here is how you can prove it:

(a－b)²＝(a－b)(a－b)

⇒ a(a－b)－b(a－b)

⇒ a²－ab－ab＋b²

⇒ a²－2ab＋b²

Related Read: https://mytutorsource.com/blog/how-mts-tutors-can-help-you-in-improving-your-mathematics/

### (a+b)^2

𝑎2 + 2𝑎𝑏 + 𝑏2

### Perimeter of Parallelogram

P=2(a+b)

Find out the value of (2a – 3b)2

(2a – 3b)2 = (2a)2 + (3b)2 – 2(2a)(3b)

= 4a2 + 9b2 – 2(2a)(3b)

= 4a2 + 9b2 – 12ab

Therefore,

(3a – 2b)2 = 4a2 + 9b2 – 12ab

And that’s the formula of (a-b)², explained and solved, for you.

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