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    Determining the surface tension of unknown liquid

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    1. Experiment 9: DETERMINING THE SURFACE TENSION OF UNKNOWN LIQUID
    2. OBJECT
    3. APPARATUS REQUIRED
    4. CHEMICAL REQUIRED
    5. THEORY
    6. PROCEDURE
    7. OBSERVATION TABLE
    8. RESULT
    9. CONCLUSION
    10. PRECAUTIONS

    Experiment 9: DETERMINING THE SURFACE TENSION OF UNKNOWN LIQUID

    OBJECT

    TO DETERMINE/DETERMINING THE SURFACE TENSION OF AN UNKNOWN LIQUID AT ROOM TEMPERATURE BY THE LIQUID DROP COUNT METHOD

    APPARATUS REQUIRED

    1. Beaker
    2. Stalagmometer
    3. Specific gravity bottle
    4. Balance
    5. Rubber tube

    CHEMICAL REQUIRED

    Given liquid (alcohol)

    THEORY

    All the molecules of a liquid on the surface experience a resultant downward pull. This resultant downward pull or force of attraction which acts perpendicularly to any line of 1 cm length on the surface of the liquid is called the surface tension of the liquid. It is denoted by γ and its unit is dyne per cm (CGS) and Newton per meter (SI).

    \begin{align*} 
    \frac{\gamma _{a}}{\gamma _{w}} &= \frac{n_{w}d_{a}}{n_{a}d_{w}}\\
    \gamma _{a} &= \frac{n_{w}d_{a}}{n_{a}d_{w}} \times \gamma _{w}
    \end{align*}

    where,

    γa = surface tension of alcohol
    γw = surface tension of water
    na = number of drops of alcohol
    nw = number of drops of water
    da = density of alcohol
    dw = density of water

    PROCEDURE

    The stalagmometer was cleaned with chromic acid and then washed with water. The lower end was immersed in a beaker containing distilled water and it was sucked up until it was raised above the upper mark. The rate of flow of water was controlled with the help of a screw pinch cock so that the number of drops falling per minute becomes about 15-20. The counting of drops was started when the water meniscus just reached (passed the lover mark). The readings and their mean value were taken. The above process was repeated for the given liquid (alcohol).

    The specific gravity bottle is cleaned and dried and its empty weight was taken out.

    OBSERVATION TABLE

    S.NLiquidNo. of dropsMean drop
    1.Wateri. 57
    ii. 59
    iii. 60
    58.67
    2. Alcoholi. 59
    ii. 65
    iii. 62
    62

    CALCULATIONS (Room temperature = 20oC)

    Weight of empty specific gravity bottle = 9.13 gm
    Weight of specific gravity bottle + water = 36.25 gm
    Weight of water (mw) = 36.25 – 9.13 = 27.12 gm
    Weight of specific gravity bottle + alcohol = 35.94 gm
    Weight of alcohol (ma) = 35.94 – 9.13 = 26.81 gm
    Surface tension of water at 20 °C(γw)=72.85 dyne/cm
    Surface tension of alcohol (γa ) = ?

    We know that,

    \begin{align*} 
    \gamma _{a} &= \frac{n_{w}d_{a}}{n_{a}d_{w}} \times \gamma _{w}\\
    &= \frac{58.67 \times 26.81}{62 \times 27.12}\times 72.85\\
    &= 68.14\ dyne/cm
    \end{align*}

    RESULT

    The surface tension of alcohol was found to be 68.14 dyne/cc.

    CONCLUSION

    The surface tension of liquid can be determined by the drop count method using a stalagmometer.

    PRECAUTIONS

    1. The stalagmometer should be clean.
    2. Number of drops per minute should be between 15-20.
    3. The stalagmometer should be kept vertical.
    Determining the surface tension of unknown liquid

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