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S = 6hs+(3s^2/2){[sqrt(3)-cos(θ)]/(sinθ)} and h and s are positive constants. Find the angle θ that minimizes the surface area S. π/6 ≤ θ ≤ π/2
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\[S = 6hs+(3s^2/2){[\sqrt(3)-\cos(θ)]/(\sinθ)} \]
u need to find \[S'=\frac{ d \theta }{ dS } \] and see wich values that make S'(theta) =0.
Okie dokie thank you @ikram002p
so did u got it ?!
@ikram002p I haven't started it yet. What do you do about the h and s? That's the only part I don't understand.
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will do nothing about them coz they are constants ,treat them like any number ok ?!
u can show me ur work
@ikram002p Okay! Makes sense. I'll try and do it later. Thank you!
ok , good luck then.
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