He puts his family on display when he take in the case of Tom Robinson
Answer:
B and T and R is the answer of this
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Answer:</u></h3>
The speaker wants to indicate readers the important thing is how they can understand the poem
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Explanation:</u></h3>
A contribution to statistics is a poem written by wislava szymborska from poland. He has also been awarded Nobel Prize in 1996. Here the not approximate numbers are our efforts to measure the life in which we often fail because we want the world to be as we want which is never possible even if we try to.
The only thing which is going to happen and is certain is death and we have an exact number which is death. In the poem the poet goes from exact numbers to approximate numbers to show how people feel about them, they are not just numbers but it's upon people's mind how they perceive them. According to the speaker, the most likely reason the books will last even after people are gone is because they were created by ideas
The options to the question asked are listed below
A)The voltage across both the resistor and the capacitor is zero.
B)The voltage across the resistor is zero, and the voltage across the capacitor is equal to the terminal voltage of the battery.
C)The voltage across both the resistor and the capacitor is equal to the terminal voltage of the battery.
D)The voltage across the resistor is equal to the terminal voltage of the battery, and the voltage across the capacitor is zero.
E)The voltage across both the resistor and the capacitor is equal to one-half of the terminal voltage of the battery.
Answer:
D. The voltage across the resistor is equal to the terminal voltage of the battery, and the voltage across the capacitor is zero.
Explanation:
As soon as the switch is closed, the capacitor starts to charge through the resistor. At the moment the switch is closed, the voltage across the resistor equals the terminal voltage and the voltage across the capacitor equals zero. As the time, t increases, the capacitor begins to get charged and the voltage across it increases based on the formula
Vc=Vt (1-e^(-t/Rc)) where Vt is the terminal voltage and Vc is the voltage across the capacitor.