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A load cell measures the weight using strain gauges. The difference between the length of the load cell at one side of the cell will help in determining the weight that is applied to it. This will change the output impedance. The output impedance is integrated into a Wheatstone bridge where the difference of the output impedance determines and controls the output voltage of the circuit.

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loadcell arduinonano op-amp weight-measurement load-cell weat-stone wheatstone-bridge amplifier rescale strain-gauge

weight-measurement-system's Introduction

Weight Measurement System Using LoadCell View Project

This project uses Arduino Nano which was programmed to measure the weight accurately when the load is applied to the load cell.

Load Cell

A load cell measures the weight using strain gauges. The difference between the length of the load cell at one side of the cell will help in determining the weight that is applied to it. This will change the output impedance.
The output impedance is integrated into a Wheatstone bridge where the difference of the output impedance determines and controls the output voltage of the circuit.

load-cell-bar-0-5kg-1188-52-B

The load sensor is placed between two 3d printed design plates to measure the load and has spacers between to avoid any extra load or producing any wrong values.

printed

Load-cell_20kg-v3

This models were created by Thingiverse user majaczech, and is licensed under cc.

Block Diagram

image

Project Instructions

  • Apply weight to the load cell
  • Length of bar will change and that will effect the strain gauge
  • The change in the strain gauge will vary the resistance
  • As the resistance of the four strain gauges vary the output of the Wheatstone bridge will vary accordingly
  • The output from the Wheatstone bridge will be amplified using a differential amplifier
  • The output of the operational amplifier is inputted into an analogue to digital converter (Arduino Nano) which converts the voltage into digital units (DU)
  • The digital units are then rescaled to be converted into mass (kg)

Wheatstone Bridge

image

Circuit diagram of OP-AMP

image

Circuit Calculations & Breakdown

The circuit shown above is a differential operational amplifier to amplify the signal with a gain of 555.5. Where the gain of the op-amp depends on the feedback resistors (Rf/R1) = (1000000/1800) = 555.5. The input voltages are voltages from the load cell in a Wheatstone bridge configuration (green wire +V) & (White wire -V). The load cell has a minimum output impedance of 900 ohms and a maximum output impedance of 1100 ohms. This example shows how to implement and apply the load cell using all four strain gauges (R1-R4) where R1 and R3 = R+(change in R) and where R2 and R4 = R-(change in R). Therefore, Vobridge=Vs[(change in R)/R] Voamp=VobridgexGain

Example: Vobridge=5(100/1000)=0.5V Voamp=(2.744-2.256)x10=4.8V

The Vobridge is theoretical however, the Voamp is calculated that's why there is a 0.2V error

Rescale

Capture

The A/D values were taken on the Excel sheet for varying load applied to the load cell to find the values for the equation line. Where Y is values read from the load cell. X = Y - 22.5 / 0.3495

Construction

image

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