> Q. PARAGRAPH 1 Consider a simple ?? circuit as shown in Figure 1. Process 1 : In the circuit the switch ? is closed at ? = 0 and the capacitor is fully charged to voltage $?_0$(i.e., charging continues for time ? >> ??). In the process some dissipation $(?_D)$ occurs across the resistance ?. The amount of energy finally stored in the fully charged capacitor is $?_C.$ Process 2 : In a different process the voltage is first set to $frac{V_{0}}{3}$ and maintained for a charging time ? >> ??. Then the voltage is raised to $frac{2V_{0}}{3}$ without discharging the capacitor and again maintained for a time ? >> ??. The process is repeated one more time by raising the voltage to $?_0$ and the capacitor is charged to the same final voltage $?_0$ as in Process 1. These two processes are depicted in Figure 2. Question : In Process 1, the energy stored in the capacitor $?_C$ and heat dissipated across resistance $?_D$ are related by: – LIVE ANSWER TODAY

Q. PARAGRAPH 1 Consider a simple ?? circuit as shown in Figure 1. Process 1 : In the circuit the switch ? is closed at ? = 0 and the capacitor is fully charged to voltage $?_0$(i.e., charging continues for time ? >> ??). In the process some dissipation $(?_D)$ occurs across the resistance ?. The amount of energy finally stored in the fully charged capacitor is $?_C.$ Process 2 : In a different process the voltage is first set to $frac{V_{0}}{3}$ and maintained for a charging time ? >> ??. Then the voltage is raised to $frac{2V_{0}}{3}$ without discharging the capacitor and again maintained for a time ? >> ??. The process is repeated one more time by raising the voltage to $?_0$ and the capacitor is charged to the same final voltage $?_0$ as in Process 1. These two processes are depicted in Figure 2. Question : In Process 1, the energy stored in the capacitor $?_C$ and heat dissipated across resistance $?_D$ are related by:

In This post you will get answer of Q.
PARAGRAPH 1
Consider a simple ?? circuit as shown in Figure 1. Process 1 : In the circuit the switch ? is closed at ? = 0 and the capacitor is fully charged to voltage $?_0$(i.e., charging continues for time ? >> ??). In the process some dissipation $(?_D)$ occurs across the resistance ?. The amount of energy finally stored in the fully charged capacitor is $?_C.$ Process 2 : In a different process the voltage is first set to $frac{V_{0}}{3}$ and maintained for a charging time ? >> ??. Then the voltage is raised to $frac{2V_{0}}{3}$ without discharging the capacitor and again maintained for a time ? >> ??. The process is repeated one more time by raising the voltage to $?_0$ and the capacitor is charged to the same final voltage $?_0$ as in Process 1.
These two processes are depicted in Figure 2. Question : In Process 1, the energy stored in the capacitor $?_C$ and heat dissipated across resistance $?_D$ are related by:

Solution:

Answer (a) $?_C = ?_D$

Leave a Comment