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What is the capacitive reactance of the capacitor? Express your answer to three significant figures and include the appropriate unit Xc= μÅ Value Submit Request Answer Units wwwww ?

What is the capacitive reactance of the capacitor? Express your answer to three significant figures and include the appropriate unit Xc= μÅ Value Submit Request Answer Units wwwww ?

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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### Part C **Question:** What is the capacitive reactance of the capacitor? **Instructions:** Express your answer to three significant figures and include the appropriate units. **Answer Submission Form:** - **Given Equation:** \( X_C = \) - **Input Fields:** - **Value:** (Blank input field for entering the numerical value of the capacitive reactance) - **Units:** (Blank input field for entering the units of capacitive reactance) **Buttons and Icons:** 1. **Subscript/Superscript Button:** Used for entering special mathematical symbols or formatting text. 2. **Units Button:** Likely used for entering units of measurement in the proper format. 3. **Undo Button:** Reverts the last action. 4. **Redo Button:** Re-applies the last undone action. 5. **Reset Button:** Clears the answer field back to its default state. 6. **Help Icon:** Provides additional information or guidance on how to complete the answer. **Submission Options:** - **Submit Button:** Once clicked, it submits the answer for evaluation. - **Request Answer Link:** Option to request the correct answer.
Transcribed Image Text:### Part C **Question:** What is the capacitive reactance of the capacitor? **Instructions:** Express your answer to three significant figures and include the appropriate units. **Answer Submission Form:** - **Given Equation:** \( X_C = \) - **Input Fields:** - **Value:** (Blank input field for entering the numerical value of the capacitive reactance) - **Units:** (Blank input field for entering the units of capacitive reactance) **Buttons and Icons:** 1. **Subscript/Superscript Button:** Used for entering special mathematical symbols or formatting text. 2. **Units Button:** Likely used for entering units of measurement in the proper format. 3. **Undo Button:** Reverts the last action. 4. **Redo Button:** Re-applies the last undone action. 5. **Reset Button:** Clears the answer field back to its default state. 6. **Help Icon:** Provides additional information or guidance on how to complete the answer. **Submission Options:** - **Submit Button:** Once clicked, it submits the answer for evaluation. - **Request Answer Link:** Option to request the correct answer.
### Problem Statement A 40 kHz sinusoidal voltage has zero phase angle and a maximum amplitude of 25 mV. When this voltage is applied across the terminals of a capacitor, the resulting steady-state current has a maximum amplitude of 628.32 μA. ### Part D: Calculating Capacitance **What is the capacitance of the capacitor?** *Express your answer to three significant figures and include the appropriate units.* Input the value for capacitance \(C\) in the provided fields. There are options for formatting units and mathematical symbols to specify your answer accurately. **Example:** \( C = \frac{Value}{Units} \) \( C = \) `_____` `_____` [Submit Button] [Request Answer Button] ### Part E: Calculating Impedance **What is the impedance of the capacitor?** *Express your answer in ohms to three significant figures. Enter your answer in rectangular form.* Input the value for impedance \( Z_c \) in the provided fields. Ensure that you include the correct units, and use the appropriate formatting for mathematical symbols as needed. **Example:** \( Z_c = \frac{Value}{\Omega} \) \( Z_c = \) `_____` `_____` [Submit Button] [Request Answer Button] ### Explanation of Diagrams **Diagrams in the Interface:** 1. **Capacitance Input Diagram:** The tool provides a way to format your answer for capacitance. You can select the measurement unit and ensure your values are correctly input with the necessary significant figures. 2. **Impedance Input Diagram:** This allows you to input the impedance in rectangular form, ensuring that the correct unit of ohms (Ω) is specified. These tools help to ensure accurate and standardized responses to electrical engineering problems.
Transcribed Image Text:### Problem Statement A 40 kHz sinusoidal voltage has zero phase angle and a maximum amplitude of 25 mV. When this voltage is applied across the terminals of a capacitor, the resulting steady-state current has a maximum amplitude of 628.32 μA. ### Part D: Calculating Capacitance **What is the capacitance of the capacitor?** *Express your answer to three significant figures and include the appropriate units.* Input the value for capacitance \(C\) in the provided fields. There are options for formatting units and mathematical symbols to specify your answer accurately. **Example:** \( C = \frac{Value}{Units} \) \( C = \) `_____` `_____` [Submit Button] [Request Answer Button] ### Part E: Calculating Impedance **What is the impedance of the capacitor?** *Express your answer in ohms to three significant figures. Enter your answer in rectangular form.* Input the value for impedance \( Z_c \) in the provided fields. Ensure that you include the correct units, and use the appropriate formatting for mathematical symbols as needed. **Example:** \( Z_c = \frac{Value}{\Omega} \) \( Z_c = \) `_____` `_____` [Submit Button] [Request Answer Button] ### Explanation of Diagrams **Diagrams in the Interface:** 1. **Capacitance Input Diagram:** The tool provides a way to format your answer for capacitance. You can select the measurement unit and ensure your values are correctly input with the necessary significant figures. 2. **Impedance Input Diagram:** This allows you to input the impedance in rectangular form, ensuring that the correct unit of ohms (Ω) is specified. These tools help to ensure accurate and standardized responses to electrical engineering problems.
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