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To find the derivative of the volume of a cone, V (13)rh, it's essential to identify which variables are dependent and independent, as both radius (r) and height (h) are changing. The chain rule is necessary for related rates, leading to the derivative dVdt (13) (2rh (drdt) r (dhdt)). While there was some confusion between the product rule and chain rule, both approaches ... This aspect of Dvt Nclex Questions Flashcards Quizlet plays a vital role in practical applications.
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Moreover, calculus deals a lot with relationships of change. In the case of dvdt v is one variable and t is another. Typically t is the independent variable and v is the dependent variable. You may be familiar with ratios of change in quantities. For example if I wanted to find my average velocity (change in distance over change in time) I would take the distance I traveled and divide it by the time ... This aspect of Dvt Nclex Questions Flashcards Quizlet plays a vital role in practical applications.
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To find the derivative of the volume of a cone, V (13)rh, it's essential to identify which variables are dependent and independent, as both radius (r) and height (h) are changing. The chain rule is necessary for related rates, leading to the derivative dVdt (13) (2rh (drdt) r (dhdt)). While there was some confusion between the product rule and chain rule, both approaches ... This aspect of Dvt Nclex Questions Flashcards Quizlet plays a vital role in practical applications.
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