Question

$106 \times 106 + 94 \times 94$
​

Answer 1

$\huge{\boxed{\mathcal{SOLUTION}}}$

Here we will apply BODMAS rule,

B = Brackets

O = Of

D = Division

M = Multiplication

A = Addition

S = Subtraction

TO FIND :

$106 \times 106 + 94 \times 94$

PROCESS :

So in this question according to BODMAS rule, 1st of all we have to do the multiplication.

$11236 + 8836$

Now simply we have to add the terms.

$20072$

Hence,

Hence, The required answer is 20,072

Answer 2

$\huge{ \boxed{ \red{ solution}}}$

$\orange{It \: can \: be \: solved \: by \: using \: DMAS \: }$

D = Division ➗

M = Multiplication ✖

A = Addiction ➕

S = Subtraction ➖

$\orange{To \: solve \: this \: we \: have \: to \: use \: this \: method. }$

_______________________________________

$\green{Now \: come \: to \: the \: question }$

So, the question is

$\large{\red{106 \times 106 + 94 \times 94}}$

There is no division sign

Therefore, we will first multiple

There is two multiplicative term

$\red{106 \times 106 }\: = \blue{11236}$

$\pink{And, }$

$\red{94 \times 94} \: = \blue{8836}$

Now simply add both the terms

$\red{11236 \: + 8836} \: = \blue{20072}$

Therefore, the answer is

$\large{ \blue{ \underline{ \boxed{20072}}}}$