The frequency of a certain electronic oscillator is given by f=(1)/(2pi √{LC)}where C is the c
Question: The frequency of a certain electronic oscillator is given by
\[f=\frac{1}{2\pi \sqrt{LC}}\]
where C is the capacitance and L is the Inductance. If L is a constant, find \(\frac{df}{dC}\)
\[f=\frac{1}{2\pi \sqrt{LC}}\]
where C is the capacitance and L is the Inductance. If L is a constant, find \(\frac{df}{dC}\)
Price: $2.99
Solution: The solution consists of 1 page
Deliverables: Word Document
Deliverables: Word Document
-
Solution: The temperature T (in C degrees) in a freezer as a function of time t(in hours) is given by T=9(1-t) #709
-
Solution: Solve ∫_0^2{(xdx)/(5x^2+4)} #488
-
[Solved] Find the volume of the solid bounded by the elliptic parabola z=1+{{(x-1)}^2}+4y^2, the planes x=3 a #1718
-
[Solution] Compute the first order partial derivatives of f(x,y)=(2x)/(x-y) #2984
-
Math and Statistics Calculator
-
Math Solved Problems
