Derivative As a Rate Measure

Derivative as rate measure and maximise minimise based on constraints

Rate measurement

Derivative as rate of change

Length OF tangent and normal || Vertical tangent || Approximations || Rate measure

When the current in the portion of the circuit shown in the figure is 2A and increasing at the rate of 1A//s ,the measured potential difference V_(a)-V_(b)=8V .However when the current is 2A and decreasing at the rate of 1A//s , the measured potential difference V_(a)-V_(b)=4V .The values of R and L are:

Derivative of a function (i) as a rate measurer

Measurement of rate of oxygen utillsation by a unit volume of water over a period of time is to measure.:

Illustration on Length OF Subtangent & Subnormal || Illustration on Rate measures || Basic OF monotonicity