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A common hydrometer reads specific gravi...

A common hydrometer reads specific gravity of liquids Compared to the 1.6 mark of the stem the mark 1.5 will be

A

upwards

B

downwards

C

in the same place

D

may be upward or downward depending upon the hydrometer

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To solve the problem, we need to understand how a hydrometer works and how it indicates the specific gravity of liquids. ### Step-by-Step Solution: 1. **Understanding the Hydrometer**: A hydrometer is an instrument used to measure the specific gravity (density relative to water) of liquids. It consists of a weighted bulb and a graduated scale. 2. **Principle of Operation**: The hydrometer floats in the liquid, and the level at which it floats indicates the specific gravity. According to Archimedes' principle, the buoyant force acting on the hydrometer is equal to the weight of the liquid displaced by it. 3. **Specific Gravity Reading**: The specific gravity is read from the scale on the hydrometer. If the liquid is less dense than water, the hydrometer will sink lower, causing the reading to be higher on the scale (closer to zero). Conversely, if the liquid is denser than water, the hydrometer will float higher, resulting in a lower reading on the scale. 4. **Comparing the Marks**: In the question, we are asked to compare the mark at 1.6 with the mark at 1.5. If the hydrometer is floating in a liquid that has a specific gravity less than 1.6, the hydrometer will sink lower, causing the reading to rise (the mark at 1.5 will be above the surface of the liquid). 5. **Conclusion**: Since the question asks where the mark 1.5 will be compared to the mark 1.6 when the hydrometer is in a liquid, and we know that a lower specific gravity causes the hydrometer to float higher, we conclude that the mark 1.5 will be upwards compared to the mark 1.6. Thus, the answer is **A. Upwards**.

To solve the problem, we need to understand how a hydrometer works and how it indicates the specific gravity of liquids. ### Step-by-Step Solution: 1. **Understanding the Hydrometer**: A hydrometer is an instrument used to measure the specific gravity (density relative to water) of liquids. It consists of a weighted bulb and a graduated scale. 2. **Principle of Operation**: The hydrometer floats in the liquid, and the level at which it floats indicates the specific gravity. According to Archimedes' principle, the buoyant force acting on the hydrometer is equal to the weight of the liquid displaced by it. ...
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A device used to measure the specific gravity of a liquid is called a hydrogmeter. In a simple hydrometer there is a cylindrical galss tube with some lead-weight at its bottom. The device floats in liquid while remaining vertical. The top part of the tube extends above the liquid and the divisions marked on the tube allows one to directly read the specific gravity of the liquid. The scale on the tube is calibrated such that in pure water it reads 1.0 at the water surface and a lenght z_(0) of the tube is submerged. calculate the specific gravity of the liquid if the liquid level is DeltaZ above the 1.0 mark. Disregard the curvature of the tube bottom.

If S_(1) is the specific gravity of a solid with respect to a liqid and S_(2) is the specific gravity of the liquid with respect to water, then the specific gravity of the solid with respect to water is

If a liquid of specific fravity 1 , rises to a height of 2.5 cm in a capillary tube , then another liquid of specific gravity 1.25 will rise to the height in the same tube will be

When two substances of specific gravities d_1 and d_2 are mixed in equal volumes the specific gravity of mixture is found to be rho_1 . When they are mixed in equal masses, the specific gravity of the mixture is found to be rho_2 .( d_1 != d_2 )

A hydrometer stem has a length 30 cm. If the hydrometer is immersed in water , its floatation bulb just sinks. If the same hydrometer is immersed in a liquid having density of 500 kg m^(-3) , two-third of the stem is immersed. Find the least specific gravity of a liquid that can be measured using the hydrometer.

A solid uniform ball of volume V floats on the interface of two immiscible liquids (see the figure). The specific gravity of the upper liquid is rho_(1) and that of lower one is rho_(2) and the specific gravity of ball is rho(rho_(1)gtrhogtrho_(2)) The fraction of the volume the ball in the u of upper liquid is

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DISHA PUBLICATION-MECHANICAL PROPERTIES OF FLUIDS -EXERCISE-1 CONCEPT BUILDER
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