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Let's have another example.
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If we have here and totally charge in throwing at them then that imminence means that z at Leeds or
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ze wires OK ze positive terminal or negative terminal for example.
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For the battery as an example to make it very simple for you and you have a queue which is the amount
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of charges equal to 15 sign for by t Meli column.
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So this is the value of queue.
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And it is very English climate changing with time finds the current at time equal point five second.
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So I need to find the equation of current and substitute waste time equal point five second.
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So as we remember that the current is simply equal to the queue of our data.
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The variation of the charges will see time.
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So these over ADT or the differentiation of the Queue queue here is 15 signed for by t Miller column
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per second.
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So that differentiation of this function will give us the differentiation of the first went abroad by
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the second itself and differentiation of second multiplied by first itself.
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This is the first.
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This is the second.
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So differentiation of 50 is five and second as it is differentiation of sine is equal to cosine for
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by T and multiplied by the differentiation of the inside which is for by and is this multiplied by 15.
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So for Pi multiplied by five T which is 20 polity now we obtain the Z equation or the variation of current
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with respect to time so simply I need to find the current time equal point five second.
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So the current would be equal to five sine FTE equal point five and two point five point five.
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We will finally get a current of thirty one point four to Millie and bear.
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So this was another simple example on ze charges and current.
2516
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