eee lab - worksheet 1

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  • 8/11/2019 EEE Lab - Worksheet 1

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    Manuel Matthew Chanco V EEE1 lab WFUS2

    Renz Marion Dela Cruz

    Experiment 1

    1.

    The resistance of the ammeter may interfere with the reading of the current by giving a reading

    lower than that of the actual. This is because aside from the resistor connected to the circuit, theresistance of the ammeter adds to the resistance of the resistor since the ammeter is

    connected in series with the resistor. The result can also be seen in the following mathematical

    relationship. Let Ii be the theoretical current and If be the actual current, and resistance in

    reality is always positive.

    2. To make an ammeter of bigger magnitude that the one in the measurements, one must insert a

    resistor across the ammeter to form a parallel circuit. For example, an ammeter of current at

    full scale (1 mA) and a resistance of 100 ohms must be adjusted to a current of 1 A. The voltage

    is 0.1 V, so the overall resistance must be 0.1 ohms. To compute for the added resistor,

    1/0.1 = 1/100 + 1/R

    9.99 = 1/R

    R=0.1 ohms

    3.

    The constructed 10V-voltmeter is supposed to be linear because the relationship between the

    current and the voltage (Ohms Law) is linear.The constructed voltmeter shows that a 100%

    deflection of the ammeter reading, which means that the current that passed through is equal to

    1 mA, is equivalent to a voltage of 10V. A 20% deflection would mean that the voltage is equal to

    20% of 10V, or 2V. By using Ohms Law and knowing that the resistance of the potentiometer is

    equal to 10000 ohms and also the current to be equal to 0.2mA, it is verified that the voltage isreally equal to 2V.

    Our constructed voltmeter shows an average error of 5.42%. Major sources of error would be

    instrumental errors such as internal resistance of the ammeter, inaccurate display of voltage

    source, and losses from wires and connections.

    4.

    The voltmeter has an internal resistance; therefore it has a current passing through. When it is

    inserted between a resistor (if the resistor is part of a series of similar resistors), they form a

    parallel circuit. This makes the resistor measurement seem lower than the theoretical value

    because in a parallel circuit:

    1/Rt = 1/R1 + 1/Rvoltmeter

    In order to lessen the error, a voltmeter should have a big enough resistance to make the error

    negligible.

    5. Let Imbe the meter current or the maximum current that can be read within the gauge (which is

    1ma in the setup), I be the circuit current (actual current in the circuit, R obe the resistance of

    the ohmmeter, Ru be the unknown resistance, and D be the deflection

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    ( )

    6.

    The measurements in Procedure F are more precise than procedure E. In procedure F, the

    measurements are done in a multimeter, and in procedure E, the measurements are done

    through a makeshift ohmmeter, using a potentiometer. The errors accounted for are the margin

    of measurements of the ammeter, the internal resistance of the makeshift ohmmeter and the

    potentiometer calibration.

    7.

    Figure 5 shows that the voltmeter measures the actual voltage across the unknown resistance

    but the ammeter actually measures the current across both the voltmeter and the unknown

    resistance, while Figure 6 shows that the ammeter measures the actual current across the

    unknown resistance but the voltmeter the voltage across both the ammeter and the unknown

    resistance. If the resistance is simply computed as V/I, then Figure 6 will generate lesser error if

    the unknown resistance is small while Figure 5 will generate lesser error if the unknown

    resistance is large. This is because ammeters are generally designed with small internal

    resistance; hence, at large unknown resistances, the voltmeter will practically measure the

    voltage only across the resistance itself and the voltage across the ammeter can be neglected

    (Ohms Law). This can be seen in the following relationship.

    On the other hand, voltmeters are generally designed with large internal resistance; hence at

    small unknown resistances, the ammeter will practically measure the current only through the

    unknown resistance and the resistance across the voltmeter can be neglected.