Consider following circuit with R1 = 60 Ω, R2 = 18 Ω, R3 = 60 / 10 Ω, R4 = 18/10 Ω and and ξ=18 Vd. Write Kirchhoff’s potential difference rule for right loop e. Calculate currents i1 , i2 and i3 ? f. Calculate the potential difference of R2 ? g. Calculate the potential difference of R3 ? h. Calculate the heat dissipation of R2 resistor i. Cross sections through two long conductors of the same length and material, with square crosssections of edge lengths are shown below. Conductor Y fits snugly within conductor X, Rank theresistance of X and Y? The image depicts a diagram consisting of two shaded squares, labeled X and Y. 1. **Square X**: - The larger square on the left side is labeled X with side length \(2L\). - Inside square X, there is another, smaller square.2. **Square Y**: - The square on the right side is labeled Y with side length \(L\). - It is placed at a distance \(L\) from the edge of square X.**Explanation**:- The larger square (X) has an outer side length of \(2L\) and contains a concentric smaller square.- There is a distance labeled \(L\) between the smaller square within X and square Y. This diagram can be used to visually represent the relationship and spatial arrangement between two geometric shapes with specified distances and dimensions. The diagram illustrates an electrical circuit consisting of four resistors and a voltage source arranged in a specific configuration. Here's a detailed description:- The circuit forms a loop with nodes labeled as \( a \), \( b \), and \( c \).- A voltage source is connected at the node \( a \), represented by the "+" and "-" signs indicating the positive and negative terminals, respectively.- Four resistors labeled \( R_1 \), \( R_2 \), \( R_3 \), and \( R_4 \) are present in the circuit. - \( R_1 \) is connected between nodes \( a \) and \( b \). - \( R_2 \) is connected between nodes \( b \) and \( c \). - \( R_3 \) connects back from node \( b \) to the negative terminal following clockwise through \( c \). - \( R_4 \) is connected from node \( c \) to \( a \) in parallel with \( R_2 \).- Three currents are denoted by arrows and labeled as \( i_1 \), \( i_2 \), and \( i_3 \): - \( i_1 \) flows through \( R_1 \). - \( i_2 \) flows through \( R_2 \), vertically down from \( b \) to \( c \). - \( i_3 \) flows through \( R_3 \).The layout is useful for analyzing circuits via methods like Kirchhoff’s laws by observing how currents and voltages distribute across different elements.

Answered: Consider following circuit with R1 = 60…

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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Consider following circuit with R₁ = 60 Ω, R₂ = 18 Ω, R₃ = 60 / 10 Ω, R₄= 18/10 Ω and and ξ=18 V

d. Write Kirchhoff’s potential difference rule for right loop
e. Calculate currents i₁ , i₂ and i₃ ?
f. Calculate the potential difference of R₂ ?
g. Calculate the potential difference of R₃ ?
h. Calculate the heat dissipation of R₂ resistor
i. Cross sections through two long conductors of the same length and material, with square cross
sections of edge lengths are shown below. Conductor Y fits snugly within conductor X, Rank the
resistance of X and Y?

The image depicts a diagram consisting of two shaded squares, labeled X and Y.

1. **Square X**:
- The larger square on the left side is labeled X with side length \(2L\).
- Inside square X, there is another, smaller square.

2. **Square Y**:
- The square on the right side is labeled Y with side length \(L\).
- It is placed at a distance \(L\) from the edge of square X.

**Explanation**:
- The larger square (X) has an outer side length of \(2L\) and contains a concentric smaller square.
- There is a distance labeled \(L\) between the smaller square within X and square Y.

This diagram can be used to visually represent the relationship and spatial arrangement between two geometric shapes with specified distances and dimensions.

The diagram illustrates an electrical circuit consisting of four resistors and a voltage source arranged in a specific configuration. Here's a detailed description:

- The circuit forms a loop with nodes labeled as \( a \), \( b \), and \( c \).
- A voltage source is connected at the node \( a \), represented by the "+" and "-" signs indicating the positive and negative terminals, respectively.
- Four resistors labeled \( R_1 \), \( R_2 \), \( R_3 \), and \( R_4 \) are present in the circuit.
- \( R_1 \) is connected between nodes \( a \) and \( b \).
- \( R_2 \) is connected between nodes \( b \) and \( c \).
- \( R_3 \) connects back from node \( b \) to the negative terminal following clockwise through \( c \).
- \( R_4 \) is connected from node \( c \) to \( a \) in parallel with \( R_2 \).
- Three currents are denoted by arrows and labeled as \( i_1 \), \( i_2 \), and \( i_3 \):
- \( i_1 \) flows through \( R_1 \).
- \( i_2 \) flows through \( R_2 \), vertically down from \( b \) to \( c \).
- \( i_3 \) flows through \( R_3 \).

The layout is useful for analyzing circuits via methods like Kirchhoff’s laws by observing how currents and voltages distribute across different elements.

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The krinchoff's loop law states that rise of potential in a closed loop is equal to fall in potential .

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