Talk:QB/d cp2.10

$V_{t e r m i n a l} = ε - I r_{e q}$ where $r_{e q}$ =internal resistance and $ε$ =emf.

$R_{s e r i e s} = \sum_{i = 1}^{N} R_{i}$ and $R_{p a r a l l e l}^{- 1} = \sum_{i = 1}^{N} R_{i}^{- 1}$

Kirchhoff Junction: $\sum I_{i n} = \sum I_{o u t}$ and Loop: $\sum V = 0$

Charging an RC (resistor-capacitor) circuit: $q (t) = Q (1 - e^{t / τ})$ and $I = I_{0} e^{- t / τ}$ where $τ = R C$ is RC time, $Q = ε C$ and $I_{0} = ε / R$ .

Discharging an RC circuit: $q (t) = Q e^{- t / τ}$ and $I (t) = - \frac{Q}{R C} e^{- t / τ}$

Start a discussion about QB/d cp2.10

Talk pages are where people discuss how to make content on Wikiversity the best that it can be. You can use this page to start a discussion with others about how to improve QB/d cp2.10.

Start a discussion