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A ladder 25 feet long is leaning against a vertical wall. The bottom of the ladder is being pulled horizontally away from the wall at 3 ft/sec. How fast is the angle between the ladder and the ground changing when the top of the ladder is 20 ft from the ground?
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\(b = 3t\\\cos\theta={b\over l}\)
\[\cos\theta={3\over l}t\] differentiate with respect to "t" and you'd get \(\Large {d\theta\over dt}\)
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