A water trough is 10 m long and a cross-section has the shape of an isosceles trapezoid that is 30cm wide at the bottom, 80 cm wide at the top, and has a height of 50 cm. If the trough is being filled with water at a rate of 0.2m3/min, how fast is the water level rising when the water is 30cm deep?
Solution Summary
A word problem is solved by differentiation. The solution is detailed and well presented.
... The text below is contained within the Word file: ... I use the following two rules of differentiation: 1. if ... we've calculated at the beginning of this problem. Z2. ...
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... As a solution to this problem, Prahalad and Hamel ... In the above example, we used the word "approximately" because ... cost advantage differentiation advantage ...
... One final word of warning. ... STRATEGY If your offering has enough differentiation to justify a ... your offering provides a better solution to their problem. ...
... [see the attached file for the full problem]. ... Please find attached word file with full step by step ... Now "pretend" that the differentiation notation du/dx is an ...
... family members to aid in a differentiation (forming an ... The key word is against, us versus them. ... pattern maintaining the identified problem (Process) and ...
... the most striking feature of self- the same word, "self-actualizing ... The problem with collective Everybody knows people who are highly ... Ego differentiation vs. ...
... seemed to be a buss word that did ... divisions to develop their own "problem solving" methodology ... Yes, if done correctly Competitive Differentiation necessary but ...
... See attached files for full problem description ... be proficient in the use of Word, Excel and ... offers customers) or perhaps number four (differentiation in service ...
