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Hi please i wish to know if am drafting this graph in the right manner ?

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Best answers

How do I draw this graph correctly?

Your graph should be plotted as individual points first, then joined with a smooth curve of best fit, not straight line segments [#21679631][#21679637][#21679638] The points after 4 kHz were placed incorrectly in earlier versions, especially on the logarithmic frequency axis, so check that each value sits at the correct position before drawing the curve [#21679634][#21679637][#21679641] Do not force sharp corners where the response changes slope; the line should curve smoothly through the transition [#21679638][#21679641] For the cutoff frequency, mark the point where the response has dropped to about 0.7 times the gain at the corner where the two straight-line sections meet, and draw the curve through that point [#21679644]
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Topic summary

✨ The discussion centers on correctly drafting frequency response graphs for electronic circuits, specifically plotting gain versus frequency for different load resistances (10K and 100K ohms). Key issues addressed include accurate placement of data points on logarithmic frequency scales, proper representation of gain values at specified frequencies, and the importance of plotting points before drawing smooth curves rather than connecting points with straight lines. The concept of cutoff frequency is clarified as the frequency where the output voltage drops to approximately 70% (or -3 dB) of its low-frequency value, with references to Wikipedia articles on cutoff frequency and decibels. Participants emphasize simulating or measuring gain at multiple frequencies to obtain detailed data points, then plotting these points accurately on the graph. The need to create smooth curves that reflect the actual frequency response, avoiding sharp corners, is highlighted. Suggestions include using graph paper with logarithmic scales, marking points precisely, and understanding terms like closed-loop gain, open-loop gain, and loop gain. Tutorials and example graphs are recommended to improve graphing technique. The overall goal is to produce clear, accurate frequency response plots that correctly identify cutoff frequencies and reflect the circuit’s behavior under different loading conditions.
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FAQ

TL;DR: For Bode plots, mark the corner where straight lines meet, then place a point at about 0.7× the corner gain and draw a smooth join; “Draw the curve through this point.” This nails the −3 dB cutoff. [Elektroda, Anonymous, post #21679644] Why it matters: Students and hobbyists often misread log axes or connect straight segments, which hides the true cutoff and gain behavior.

Quick-Facts

Quick Facts

How do I find the cutoff frequency on my hand-drawn Bode plot?

Locate where your straight asymptotes meet. At that frequency, plot a point at about 0.7× the intersection gain. Then draw a smooth curve through that point to connect the flat and sloped regions. This gives the −3 dB corner visually and accurately. “Draw the curve through this point.” [Elektroda, Anonymous, post #21679644]

Is cutoff half voltage or −3 dB (0.707×)?

Use −3 dB for voltage gain, which equals about 0.707× of the flat-region gain at the corner. Half voltage (0.5×) is −6 dB and would mark a different point. Plot the 0.7× point at the corner to show the correct cutoff. [Elektroda, Anonymous, post #21679644]

Should I connect points with straight lines or a curve?

Place data points, then connect them with a smooth curve near the corner. Avoid sharp corners where flat and slope meet. “Don’t forget that the result should actually have a curve up where the lines join.” This better reflects the real filter response. [Elektroda, Anonymous, post #21679638]

What frequency list should I measure or simulate to see the shape?

Sample densely across the expected corner to reveal curvature. A useful sweep for one case is 10, 15, 20, 30, 40, 50, 60, 70, 80, 90, 100, 150, 200 kHz. Record both gain and phase if available, then plot points before drawing the curve. [Elektroda, Anonymous, post #21679646]

How should I sweep for 100 kΩ and 10 kΩ loads?

For 100 kΩ, sweep 4–16 kHz in 1 kHz steps. For 10 kΩ, sweep 30–130 kHz in 10 kHz steps. Plot Vo/Vi at each test frequency to reveal the curved transition between asymptotes for each load. [Elektroda, Anonymous, post #21679649]

I keep misplacing points on log paper—any tips?

On a log axis, equal distances mean equal ratios, not equal Hz. New users tend to place points too far left at higher frequencies. Mark decade and mid-decade ticks first, then interpolate visually before adding dots. Expect small errors and use best-fit. [Elektroda, Anonymous, post #21679641]

Do I plot points first or draw the lines first?

Always plot your measured/simulated points first. Then draw the smooth best-fit curve through them. Avoid drawing lines first and forcing points onto them; that hides real behavior and errors. [Elektroda, Anonymous, post #21679637]

How do I correct a graph where my 8–256 kHz points are left-shifted?

  1. Re-mark exact log ticks for each target frequency.
  2. Re-plot each dot directly above its tick using your gain table.
  3. Redraw the best-fit curve; let dots sit slightly off the line if needed. This fixes systematic left-bias. [Elektroda, Anonymous, post #21679637]

My reference values: what gains should I show at 1, 2, and 4 kHz (100 kΩ)?

Use your tabulated gains as anchor dots: about 100 at 1 kHz, 99.6 at 2 kHz, and 99 at 4 kHz. Plot these explicitly as dots before drawing. Misplacing them skews the curve and the inferred cutoff. [Elektroda, Anonymous, post #21679631]

What’s open-loop vs closed-loop gain in op-amp plots?

Open-loop gain is the amplifier’s gain without feedback. Closed-loop gain is with feedback applied via the network that sets your target gain. Use closed-loop plots to read bandwidth and corner frequency of the finished design. [“Operational amplifier”]

What is loop gain, and why measure it?

Loop gain is the gain around the feedback loop when you break it for analysis. It predicts stability margins from its magnitude/phase Bode plots. Designers use it to assess phase margin and ensure robust behavior across loads. [“Loop gain”]

How steep is the roll-off after the corner?

A typical first-order slope is about −20 dB/decade after the corner. Plot a straight asymptote with that slope, then add the curved join near the corner using your data points. Use denser sampling to confirm the actual slope. [“Bode plot”]

Can I use Excel or SPICE to speed this up?

Yes. Create a frequency table and plot gain in Excel to validate hand plots. Or simulate a SPICE model to generate the same point list before transferring to log paper. Always transcribe dots first, then draw the curve. [Elektroda, Anonymous, post #21679646]

What’s a common failure that ruins accuracy?

Connecting straight segments without the transition curve masks the true −3 dB point. Another failure is drawing lines first and forcing dots to match. Use best-fit curves through correctly placed dots. [Elektroda, Anonymous, post #21679631]
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