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<^< Worksheet: C-R Discharging | Course index | Worksheet: Passive Wave-shaping Circuits >^>

Electronic circuits and components * Course Index * Introduction * About the Author * About this Course * Feedback * Course Navigation * How to use this Course * TINA * Locktronics

Fundamentals * Introduction: Fundamentals * Units and Multiples * Electricity * Electronic Principles * Electrical Circuits * Alternating Current * Assessment: Fundamentals

Passive Components * Introduction: Passive Components * Resistors * Capacitors * Inductors * Transformers * Batteries, Fuses, Lamps and Switches * Assessment: Passive Components

Semiconductors * Introduction: Semiconductors * Diodes * Transistors * Logic Gates * Assessment: Semiconductors

Passive Circuits * Introduction: Passive Circuits * Series and Parallel Connections * Kirchoff's Laws * Potential and Current Dividers * Passive Time Variant Circuits ## C-R Charging ## Worksheet: C-R Charging ## C-R Discharging ## Worksheet: C-R Discharging ##

Passive Wave-shaping Circuits ## Worksheet: Passive Wave-shaping Circuits * Assessment: Passive Circuits

Active Circuits * Introduction: Active Circuits * Power Supply Circuits * Operational Amplifier Circuits * Transistor Amplifier Circuits * 555 Timer Circuits * Assessment: Active Circuits

Parts Gallery * Introduction: Parts Gallery * Passive Component Images * Semiconductor Images * Other Images * Quizzes

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Passive Wave-shaping Circuits

<^< Worksheet: C-R Discharging | Course Index | Worksheet: Passive Wave-shaping Circuits >^>(:nl:)

>>id=box1 margin-right=25px margin-left=25px<< '''Integrating Circuit'''

>><< >>id=box2 margin-right=25px margin-left=25px<< '''Differentiating Circuit'''

>><<

One of the most common applications of C-R networks is in simple filter and waveshaping circuits. The circuits shown function as simple square-to-triangle and square-to-pulse converters by respectively 'integrating' and 'differentiating' their inputs. The effectiveness of the integrator circuit depends very much upon the ratio of time constant (C x R) to periodic time (t). The larger this ratio is, the more effective the circuit will be as an integrator. Similarly, the effectiveness of the simple differentiator circuit also depends on the ratio of time constant (C x R) to periodic time (t). The smaller this ratio is, the more effective the circuit will be as a differentiator. (:nl:)(:table style="clear:both":)

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