-- The quantity 'RC' has the physical dimensions of Time.
-- If the capacitor is charging through a resistor, then 'RC' is the time it takes to
charge up to (1 - 1/e) of the voltage it still has to go to become fully-charged.
-- If the capacitor is discharging through a resistor, then 'RC' is the time it takes to
discharge to 1/e of its present voltage.
-- ' e ' is the base of natural logarithms, approximately 2.71828...
-- 'RC' is called the 'time constant' of the resistor/capacitor combination.
P= M/No
Yes. The ideal pendulum consists of a massive bob suspended from a frictionless pivot by a massless string. For small angles the period is given by the formula: t = 2*pi*sqrt(l/g) However, the formula depends on the assumption that, for the angle of displacement x (measured in radians), sin(x) approximately equals x. For large x the approximation does not hold true and so the formula needs amending. For x = 0.4 radian, the period is about 1% greater than that given by the unadjusted formula.
56
Just swap the letter around in the formula that you are given!
it's for finding either the density, mass, or volume of something when given the other two.
The formula for maximum energy stored in a capacitor is given by ( E = \frac{1}{2}CV^2 ), where ( E ) is the energy stored, ( C ) is the capacitance of the capacitor, and ( V ) is the voltage across the capacitor.
P= M/No
m = k/ln
37
Yes. The ideal pendulum consists of a massive bob suspended from a frictionless pivot by a massless string. For small angles the period is given by the formula: t = 2*pi*sqrt(l/g) However, the formula depends on the assumption that, for the angle of displacement x (measured in radians), sin(x) approximately equals x. For large x the approximation does not hold true and so the formula needs amending. For x = 0.4 radian, the period is about 1% greater than that given by the unadjusted formula.
The energy stored in the electric field of a capacitor is given by the formula: ( \frac{1}{2} C V^2 ), where C is the capacitance of the capacitor and V is the voltage across it. This energy represents the potential energy stored in the form of electric field between the charged plates of the capacitor.
No. I is as described for the stated period.
The capacitance energy formula is given by the equation E 0.5 C V2, where E represents the energy stored in a capacitor, C is the capacitance of the capacitor, and V is the voltage across the capacitor. This formula is used in electrical engineering applications to calculate the amount of energy stored in a capacitor and to design circuits that require specific energy storage capabilities. Capacitors are commonly used in electronic devices to store and release electrical energy, and understanding the capacitance energy formula is essential for designing efficient and reliable circuits.
56
Just swap the letter around in the formula that you are given!
google is your friend. http://en.wikipedia.org/wiki/Capacitor google is your friend. http://en.wikipedia.org/wiki/Capacitor
the formula for energy stored in a capacitor is (1/2)*cv^2 given v=20v, c =10*10^-6 f by using this information you can easily calculate the energy