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148 Determine the rms value of the voltage waveform shown in Figure vt) WW 4. 18 24 12

148 Determine the rms value of the voltage waveform shown in Figure vt) WW 4. 18 24 12

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
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**Title: Determining the RMS Value of a Voltage Waveform** **Description:** **Objective:** To determine the root mean square (RMS) value of a given voltage waveform depicted in Figure 14-24. **Graph Explanation:** - **Axes:** - The horizontal axis represents time, \( t \), marked from 0 to 24 with intervals indicating 6 units each. - The vertical axis represents voltage, \( v(t) \), marked from 0 to 6. - **Waveform Description:** - The graph displays a series of triangular waveforms starting at the origin (0,0). - Each triangular waveform rises linearly to a peak voltage of 6 at a time interval of 3 (e.g., at \( t = 6 \)), then decreases linearly back to 0 over the next 3 time units. - This pattern repeats every 6 time units, forming a periodic waveform. **Analysis:** The question asks for the calculation of the RMS value of this periodic voltage waveform, useful for understanding the effective power of alternating currents. **Note:** Further calculations or equations are required to determine the RMS value, using the formula specific to triangular waveforms.
Transcribed Image Text:**Title: Determining the RMS Value of a Voltage Waveform** **Description:** **Objective:** To determine the root mean square (RMS) value of a given voltage waveform depicted in Figure 14-24. **Graph Explanation:** - **Axes:** - The horizontal axis represents time, \( t \), marked from 0 to 24 with intervals indicating 6 units each. - The vertical axis represents voltage, \( v(t) \), marked from 0 to 6. - **Waveform Description:** - The graph displays a series of triangular waveforms starting at the origin (0,0). - Each triangular waveform rises linearly to a peak voltage of 6 at a time interval of 3 (e.g., at \( t = 6 \)), then decreases linearly back to 0 over the next 3 time units. - This pattern repeats every 6 time units, forming a periodic waveform. **Analysis:** The question asks for the calculation of the RMS value of this periodic voltage waveform, useful for understanding the effective power of alternating currents. **Note:** Further calculations or equations are required to determine the RMS value, using the formula specific to triangular waveforms.
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