The formula gets rearranged depending on which variable you need. Here are the patterns you’ll run into in the real world — find the one that matches your problem and follow the worked steps.
01 · PATTERN
Frequency (Hz) halved
f = 30 (from 60)
Keep every other input at its default and halve the frequency (hz). See how xc (ω) responds.
- 01New Frequency (Hz): 30
- 02Baseline XC (Ω): 2652.58
- 03New XC (Ω): 5305.16
- 04XC (Ω) increases by 100% → use this sensitivity to plan for real-world variation.
02 · PATTERN
Frequency (Hz) doubled
f = 120 (from 60)
Keep every other input at its default and double the frequency (hz). See how xc (ω) responds.
- 01New Frequency (Hz): 120
- 02Baseline XC (Ω): 2652.58
- 03New XC (Ω): 1326.29
- 04XC (Ω) decreases by 50% → use this sensitivity to plan for real-world variation.
03 · PATTERN
Capacitance (F) halved
C = 5.00000e-7 (from 1.00000e-6)
Keep every other input at its default and halve the capacitance (f). See how xc (ω) responds.
- 01New Capacitance (F): 5.00000e-7
- 02Baseline XC (Ω): 2652.58
- 03New XC (Ω): 5305.16
- 04XC (Ω) increases by 100% → use this sensitivity to plan for real-world variation.
04 · PATTERN
Capacitance (F) doubled
C = 2.00000e-6 (from 1.00000e-6)
Keep every other input at its default and double the capacitance (f). See how xc (ω) responds.
- 01New Capacitance (F): 2.00000e-6
- 02Baseline XC (Ω): 2652.58
- 03New XC (Ω): 1326.29
- 04XC (Ω) decreases by 50% → use this sensitivity to plan for real-world variation.