Advertisements
Advertisements
рдкреНрд░рд╢реНрди
If y = f(x) and (x) depends on time (t), then \[\frac {df}{dt}\]тАЛ equals ______.
рд╡рд┐рдХрд▓реНрдк
\[\frac{df}{dx}+\frac{dx}{dt}\]
\[\frac{df}{dx}\times\frac{dx}{dt}\]
\[\frac{dx}{dt}\div\frac{df}{dx}\]
\[\frac{df}{dx}-\frac{dx}{dt}\]
MCQ
рд░рд┐рдХреНрдд рд╕реНрдерд╛рди рднрд░реЗрдВ
Advertisements
рдЙрддреНрддрд░
If y = f(x) and (x) depends on time (t), then \[\frac {df}{dt}\]тАЛ equals \[\frac{df}{dx}\times\frac{dx}{dt}\].
Explanation:
This is the chain rule of differentiation. When a function depends on an intermediate variable, the rate of change with respect to time is the product of the two individual rates of change.
shaalaa.com
рдХреНрдпрд╛ рдЗрд╕ рдкреНрд░рд╢реНрди рдпрд╛ рдЙрддреНрддрд░ рдореЗрдВ рдХреЛрдИ рддреНрд░реБрдЯрд┐ рд╣реИ?
