circles

[spring hinge]

any other method except AM>HM

[loud torrent]

<@&1227988399579730072>

Note for OP

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[spring hinge]

the AM HM thing is hard to click and then the manipulation to get the required is so tds

i wanna know if theres some other geometrical approach to this

[timid merlin]

minimum would mean differentiation and distance formula. is that how you got am/hm?

[tacit nimbus]

You could find the equation of a line inclined at tan(theta) passing through center, Find the req. points and hence area of triangle

This is then a trigo/maxima-minima problem.

Elsewise AM-HM is the best way for this imo. (Gives answer quickly)

[spring hinge]

no no i used intercept form and got some relation b/w a+b then i used am/hm

[spring hinge]

uh oky me try krti ek br

[spring hinge]

yeah it is but am/hm to kbhi click hi ni krta most to most i try am/gm

[tacit nimbus]

Toh I mean, ye...try to use am-hm in these type of questions from now on I meant.

(In a sense, upgrade your arsenal of mathematical tools or smth)

[spring hinge]

yeahh gotcha

[timid merlin]

This

[spring hinge]

+solved @tacit nimbus