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scaryshark09

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it makes sense

1 + x^2 >= 2x

therefore

(1 + x^2)/y + (1 + y^2)/x >= 2x/y +2y/x

= 2 (x/y + y/x)
>= 2 (2)
=4

for the end part, you need the inequality (x/y +y/x >= 2)
 

carrotsss

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i dont get 16biii at all !!!
you just repeatedly use the formula from (ii) to reduce the 2l to zero, then flip it using ur knowledge from (i) so that you can repeat the process to reduce 2k to zero, then convert things into double factorials and use the formula from (a) and algebra to get to the answer
 

carrotsss

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you just repeatedly use the formula from (ii) to reduce the 2l to zero, then flip it using ur knowledge from (i) so that you can repeat the process to reduce 2k to zero, then convert things into double factorials and use the formula from (a) and algebra to get to the answer
i got it wrong though bc i messed up like one tiny part of the reduction of 2k 😭
 

scaryshark09

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you just repeatedly use the formula from (ii) to reduce the 2l to zero, then flip it using ur knowledge from (i) so that you can repeat the process to reduce 2k to zero, then convert things into double factorials and use the formula from (a) and algebra to get to the answer
"you just"
you're making it sound easy bruh
 

synthesisFR

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cause you use the first line that i wrote

1 + x^2 >= 2x
and
1 + y^2 >= 2y
thats straightforward okay

i was trying to do something else then i got to

(xy+1)/y + (xy+1)/x >= 4
but i couldn't move on

idk yeah but it makes sense to use the part before
I need to revise inequality so much
 

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