ineq q (1 Viewer)

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kinda lost

 

[Bob99]

View attachment 36087
kinda lost

i dont do 4u, but ig expand it and then somehow simplify it lol

 

[=)(=]

i dont do 4u, but ig expand it and then somehow simplify it lol

Lol thanks but it’s something to do with am gm but I can’t see what it is

 

[Drongoski]

Wonder if this can be of any help .

 

[5uckerberg]

View attachment 36087
kinda lost

Have a look at this solution.

 

[=)(=]

Have a look at this solution.

Ohhh i see it now thanks

 

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tysm

 

[wizzkids]

I remember a classic geometric proof of this inequality. I like this proof because it is easy to grasp, and elegant. As a couple of others have said, it is closely related to the arithmetic mean/geometric mean inequality.
I also offer a second, more conventional, algebraic proof that relies on the property of square numbers.
See the attached image files.

 

[Life'sHard]

I remember a classic geometric proof of this inequality. I like this proof because it is easy to grasp, and elegant. As a couple of others have said, it is closely related to the arithmetic mean/geometric mean inequality. See the attached image file.

Damn that is so clean.

 

[chilli 412]

I remember a classic geometric proof of this inequality. I like this proof because it is easy to grasp, and elegant. As a couple of others have said, it is closely related to the arithmetic mean/geometric mean inequality. See the attached image file.

that was very elegant and easy to understand