Question

$\sf \implies \:prove \:that \:2\:+2\:=5 \:$

Answer 1

$\huge \bf{ \red{answer}}$

$\bf{step \: by \: step \: explanation}$
$\sf{ \purple{to \: prove}}$
2+2=5


L.H.S

Here we are going to take a simple equation .

20-20= 25-25. (as it gives 0=0)


= we can write

20-20=25-25 as

4*5-4*5=5*5-5*5

here in this equation we can take common.

So

Lets do it

4(5-5)=5(5-5)

$\bf{4 = \frac{5 \not {(5 - \not 5)}}{ \not(5 - \not5)} }$

hence

4=5

we can write 4 as

2+2

so this equation becomes

$\bf{2 + 2 = 5}$
hence

LHS=RHS

proved.

$\huge \orange{hope \: it \: helps}$