Lesson 3 Flashcards

(33 cards)

1
Q

What are sensors in the context of measurement chains?

A

Sensors are the first components of a measurement chain that convert physical and chemical variables into electrical signals.

Sensors typically begin as analogical signals and must accurately reflect the involved variables.

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2
Q

What is the role of calibration in sensor measurement?

A

Calibration establishes the relationship between the electrical signal and the measurand through the calibration curve.

This involves using standard units of measurement to derive the function F(m).

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3
Q

Define ‘measurand’ in the context of sensors.

A

The quantity to be measured, denoted as ‘m’.

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4
Q

What is the expression that relates the sensor output ‘s’ to the measurand ‘m’?

A

s = F(m), where F(m) is established by calibration.

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5
Q

What is sensitivity in the context of sensors?

A

Sensitivity (S) is defined as the derivative dA/dm = F(m).

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6
Q

What condition must a sensor meet to have constant sensitivity?

A

The sensor must be linear.

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7
Q

What are passive sensors and how do they function?

A

Passive sensors are sensors that require an electrical energy source to read the signal ‘s’ and are part of a measurement chain.

They generally cannot be used directly.

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8
Q

What is a measurement chain?

A

A range of circuits or devices that amplify, adapt, and convert signals from sensors.

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9
Q

What are influence variables in sensor measurements?

A

Influence variables are physical variables in the environment, such as temperature or humidity, that can affect sensor performance.

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10
Q

What are the two types of uncertainties in measurement?

A

Systematic errors and random uncertainties.

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11
Q

True or False: Random errors can be completely avoided in measurements.

A

False.

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12
Q

What methods can reduce random uncertainties in measurements?

A

Protection methods such as electrical regulation, temperature stabilization, mechanical isolation, and electromagnetic shields can reduce random uncertainties.

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13
Q

What is the statistical approach to analyzing random errors?

A

Random errors become part of statistics and are labeled as uncertainties.

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14
Q

What is the mean value in the context of multiple measurements?

A

The mean value (S) is the average of all measurements taken of the same measurand.

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15
Q

How is variance calculated in measurement analysis?

A

Variance (v) is calculated based on the differences between measured values and the mean value.

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16
Q

Fill in the blank: The standard deviation is denoted by _______.

17
Q

What does the calibration curve help deduce?

A

It helps deduce the value of the unknown measurand ‘m’ based on the electrical signal ‘s’.

18
Q

What is the relationship between response time and band pass in sensors?

A

Response time and band pass are closely related; the sensor’s sensitivity depends on the frequency of the input signal.

19
Q

What can long-term drifts in sensors cause?

A

They can nullify the function F(m).

20
Q

What is the primary goal of error reduction methods in measurements?

A

To achieve the closest probable value of the measurand.

21
Q

What is defined as ‘the value of a measurand obtained by measurement’?

A

The result of the measurement

This is the uncorrected result or the result of a measurement before correction for assumed systematic errors.

22
Q

What are the two main approaches to error reduction?

A
  • Experimental solutions
  • Statistical solutions

Experimental solutions involve physical methods like impedance matching and noise reduction, while statistical solutions involve mathematical analyses after measurements.

23
Q

What is an uncorrected result?

A

The result of a measurement before correction for assumed systematic errors

This is essential to obtain the corrected result.

24
Q

What is a corrected result?

A

The result of a measurement obtained after corrections have been made to the uncorrected result

Corrections account for assumed systematic errors.

25
What is an absolute error of measurement?
The result of a measurand minus the (conventional) true value of the measurand ## Footnote This error indicates the deviation from the true value.
26
What defines a systematic error?
The component of the error of measurement that remains constant or varies predictably across multiple measurements ## Footnote Understanding this helps in making corrections.
27
What is meant by 'correction' in measurement?
The value added algebraically to the uncorrected result to compensate for an assumed systematic error ## Footnote This is essential for achieving accuracy in measurements.
28
What does accuracy refer to in measurement?
The closeness of agreement between the result of a measurement and the (conventional) true value of the measurand ## Footnote This is crucial for evaluating the reliability of measurements.
29
What is the experimental standard deviation in measurements?
A parameter characterizing the dispersion of results from a series of n measurements of the same measurand ## Footnote Calculated using the results of individual measurements and their arithmetic mean.
30
What is measurement uncertainty?
An assessment characterizing the range of values in which the true value of a measured variable is found ## Footnote This is essential for displaying measurement results accurately.
31
Fill in the blank: A measurement result must contain the most probable value and the _______.
uncertainty range ## Footnote The uncertainty range includes the probable value and the associated probability.
32
True or False: Measurement systems must be validated by estimating disruptions caused by contact with the measurement instrument.
True ## Footnote This validation allows for corrections of introduced errors.
33
What influences the accuracy of a measurement?
* Energy transfer between the measured object and the instrument * Influence variables * Physical disruptions ## Footnote These factors must be considered for accurate measurements.