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4. **_Solve the Equations_**: Solve the two equations for 'x' and 'd'. Remember that tan(30°) = 1/√3 and tan(60°) = √3. From the first equation: d = (x - 60) / tan(30°) => d = (x - 60) * √3. From the second equation: d = (x + 60) / tan(60°) => d = (x + 60) / √3. Now we have two equations to find x. Equating the two equations for d: (x - 60) * √3 = (x + 60) / √3. => 3(x - 60) = x + 60 => 3x - 180 = x + 60 => 2x = 240 => x = 120. Therefore, the height of the cloud above the lake is 120 meters.
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