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Pi Filter T Filter Calculator

T Low Pass Filter
Calculate Cutoff Frequency



T LPF Circuit Diagram
Calculate Impedance



Calculate L and C




Pi Low-Pass Filter
Calculate Cutoff Frequency




T LPF Circuit Diagram
Calculate Impedance



Calculate L and C




T High Pass Filter
Calculate Cutoff Frequency



T LC HPF Circuit Diagram
Calculate Impedance



Calculate L and C




Pi Low Pass Filter
Calculate Cutoff Frequency




Pi LC HPF Circuit Diagram
Calculate Impedance



Calculate L and C




The Pi Filter and T Filter Calculator is an essential online tool for engineers, students, and electronics enthusiasts who need to design and analyze Pi (π) and T-section filters for various applications. These filters are widely used in power supplies, RF circuits, and signal processing to reduce noise and ripple while ensuring smooth signal transmission. The calculator simplifies the process of determining key parameters such as cutoff frequency, impedance, and component values (inductors and capacitors) for both Low-Pass (LPF) and High-Pass (HPF) configurations. With an intuitive interface and accurate calculations, this tool saves time and ensures precision in filter design. Whether you're working on audio systems, communication devices, or power electronics, the Pi Filter and T Filter Calculator is your go-to resource for optimizing filter performance and achieving desired signal clarity. Explore this powerful tool today to enhance your circuit design workflow!
 

Formulas

1. Low Pass Filter(LPF)

  • Cutoff Frequency(\(f_c\)) 
          \(f_c = \frac{1}{2 \pi \sqrt{LC}}\)
  • Impedance(\(Z_o\))
         \(Z_o = \sqrt{L}{C}\)
  • Inductance(\(L\))
         \(L = \frac{Z_o}{2 \pi f_c}\) 
  • Capacitance(\(C\))
         \(C = \frac{1}{2 \pi f_c Z_o}\) 
 
2. High Pass Filter(HPF)
  • Cutoff Frequency(\(f_c\)) 
          \(f_c = \frac{1}{2 \pi \sqrt{LC}}\)
  • Impedance(\(Z_o\))
         \(Z_o = \sqrt{L}{C}\)
  • Inductance(\(L\))
         \(L = \frac{Z_o}{2 \pi f_c}\) 
  • Capacitance(\(C\))
         \(C = \frac{1}{2 \pi f_c Z_o}\) 
 
3. T and Pi Configuration
  • T-Section LPF
          \(L_T = \frac{L}{2}\) ,   \(C_T = C\)
  • Pi-Section LPF
         \(L_{\pi} = L\) , \(C_{\pi} =\frac{C}{2}\)
  • T-Section HPF
         \(C_T =\frac{C}{2}\), \(L_T = L\)
  • Pi-Section HPF
         \(C_{\pi} = C\), \(L_{\pi} = \frac{L}{2}\)
 

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