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A billboard d=85 feet wide is perpendicular to a straight road and is 40 feet from the road. Find the point on the road at which angle θ subtended by the billboard is a maximum. (Round answer to 2 decimal places).
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|dw:1409348643219:dw| I know that so far...
Angle on the left = alpha, the one on the right is theta.
\[\tan \alpha = \frac{ 40 }{ x }\]\[\tan(\alpha+\theta) = \frac{ 40+85 }{ x }=\frac{ 125 }{ x }\]\[\tan (\alpha + \theta) = \frac{ \tan(\alpha) + \tan(\theta) }{ 1- \tan(\alpha) \tan(\theta)}\]
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