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Grain Size Analysis of Aggregates – Particle Size Distribution Test

Grain Size Analysis of Aggregates

Fine aggregate is a type of sand that is specifically used in the making of mortars. On the other hand, coarse aggregate refers to the broken stone that is used in the production of concrete. It is important to note that the coarse aggregate, if not mixed with fine aggregate, does not serve any purpose in cement works.

There are specific size limitations for the fine aggregate. In particular, it should not exceed a maximum of 4.75 mm gauge, beyond which it is referred to as coarse aggregate. It is essential to adhere to these size limitations to ensure that the aggregate used in cement works is appropriate and effective.

Fineness Modulus of Aggregates

The fineness modulus serves as a numerical indicator of the level of fineness in an aggregate, providing insight into the average size of particles present within the aggregate’s entire body. This value helps to standardize the grading of aggregates to some degree. To calculate the fineness modulus, one must add up the percentage weight of the material that remains in each standard sieve and then divide this total by 100.

Determining the fineness modulus enables grading of a particular aggregate to achieve the most economical mix and workability while utilizing the minimum amount of cement necessary. The table below outlines specific limits for the fineness modulus of both fine and coarse aggregates. A sample being tested must satisfy these requirements to ensure that the resulting aggregate is workable and economical.

Overall, the fineness modulus serves as a useful tool for grading aggregates to meet specific workability and economic criteria, enabling the production of high-quality materials for a variety of applications.

Limits of Fineness Modulus of Sand

Maximum size of aggregateFineness modulus
MinimumMaximum
Fine Aggregate23.5
Coarse aggregate 20mm66.9
Coarse aggregate 40mm6.97.5
Coarse aggregate 75mm7.58.0

The context suggests that the fineness modulus of a test aggregate is an important factor in determining the quality and economy of a mix. If the fineness modulus of the test aggregate is higher, it implies that the mix will be harsh. This could have negative consequences on the overall quality of the mix. On the other hand, if the fineness modulus is lower, it may lead to an uneconomical mix. This suggests that finding the optimal fineness modulus is crucial in achieving the desired quality and economy of the mix. Therefore, it is important to pay close attention to the fineness modulus during the testing phase in order to ensure that the mix meets the necessary standards.

Effective Size of Aggregates

Effective size, which is also known as D10, is a metric used to determine the maximum particle size of the smallest 10% of an aggregate. It is an important parameter in various fields, including civil engineering and soil mechanics.

The term “effective size” can also refer to the sieve opening that corresponds to 10% finer. This definition is often used in the context of particle size analysis. By measuring the effective size, researchers can gain valuable insights into the size distribution of a given aggregate.

Overall, the effective size is a critical parameter that helps to characterize the properties of aggregates and other materials. Whether it is measured in terms of particle size or sieve opening, this metric provides valuable information that can be used to optimize various processes and applications.

Uniformity Coefficient of Aggregates


The context provided describes a ratio known as the uniformity coefficient, which is calculated by dividing the maximum size of the smallest 60% particles by the effective size. This ratio is expressed mathematically as D60/D10.

The uniformity coefficient is a measure of the variation in particle sizes within a sample. Specifically, it quantifies the ratio between the largest and smallest particles in the sample. A lower uniformity coefficient indicates a more uniform particle size distribution, while a higher coefficient indicates a greater range of particle sizes.

To calculate the uniformity coefficient, one must first determine the effective size of the particles in the sample. This is typically done using sedimentation or sieving techniques. Once the effective size has been determined, the maximum size of the smallest 60% particles is identified. The ratio between these two values gives the uniformity coefficient, which can be used to compare different samples or assess the quality of a particular material.

Apparatus for Grain Size Analysis

The materials required for conducting a standard sieve analysis of aggregates include Indian standard test sieves, a weighing balance, and a sieve shaker. The size of the sieves to be used varies depending on the type of aggregate being tested.

For fine aggregate, six sieves are used, with sizes ranging from 4.75mm to 150 microns. The sizes are as follows: 4.75mm, 2.36mm, 1.18mm, 600 microns, 300 microns, and 150 microns.

For coarse aggregate, five sieves are used, with sizes ranging from 25mm to 4.75mm. The sizes are as follows: 25mm, 20mm, 12.5mm, 10mm, and 4.75mm.

By using these sieves and a sieve shaker, the aggregate can be separated into various size fractions, which can then be weighed and analyzed. This information is important in determining the quality and characteristics of the aggregate, which can impact its suitability for various construction applications.

Grain Size Analysis of Aggregates – Particle Size Distribution Test

Procedure of Grain Size Analysis of Aggregates

For Fine Aggregates

In this experiment, we are instructed to take one kilogram of sand from a laboratory sample and perform a sieving process using a set of sieves arranged in a specific order. The sieves should be arranged in increasing order of their IS sieve numbers, starting from 480 at the top and ending with 15 at the bottom. The top of the sieves should be covered, and the sample should be placed in the top sieve (no. 480).

We are required to carry out the sieving process for a minimum of 10 minutes. After the process is completed, we need to determine the weight of the sand that is retained in each sieve. We are instructed to tabulate these values in a given table.

For Coarse Aggregates

To conduct a sieve analysis of one kilogram of coarse aggregate, arrange the sieves in descending order of their opening sizes, with the largest at the top and the smallest at the bottom. The sieves sizes are 25mm, 20mm, 12.5mm, 10mm, and 4.75mm. After arranging the sieves, sieve the aggregate for a specified duration and record the weight of the aggregate retained on each sieve in the order in which they were arranged. Tabulate the results in a table for easy interpretation.

To analyze the grading of the aggregate, plot a graph with sieve opening on the X-axis using a logarithmic scale and the percentage finer on the Y-axis. The resulting curve is called a grading curve and represents the distribution of the aggregate particle sizes. The grading curve is useful in determining the suitability of the aggregate for use in construction projects.

Calculations in Grain Size Analysis

For Fine Aggregates

The given context appears to be a set of equations or formulas related to particle size analysis. The first equation involves determining the effective size of particles in microns based on the sieve opening corresponding to 10% finer on a graph. The second equation involves calculating the uniformity coefficient by dividing the particle size corresponding to 60% finer (D60) by the particle size corresponding to 10% finer (D10), both of which can be obtained from the graph. The third equation involves calculating the fineness modulus by adding up the cumulative percentage of weight retained for each sieve size and dividing by 100.

Overall, these equations are used in particle size analysis to quantify the size distribution of particles in a sample. By determining the effective size, uniformity coefficient, and fineness modulus, analysts can better understand the properties of the sample and how it may behave in different applications. These calculations are often performed using data obtained from a sieve analysis, which involves passing a sample through a series of sieves with progressively smaller openings and weighing the amount of material retained on each sieve.

For Coarse Aggregates

The context given in the question is related to particle size analysis, which is an important aspect in various fields including geology, civil engineering, and materials science. In this context, several parameters are used to characterize the particle size distribution curve obtained from the analysis.

One such parameter is the effective size, which corresponds to the sieve opening at which 10% of the sample passes through. This value is also known as D10 and is expressed in microns. The effective size is an important parameter as it gives an indication of the size of the particles that make up the majority of the sample.

Another important parameter is the uniformity coefficient, which is defined as the ratio of the sieve opening corresponding to 60% finer particles (D60) to that of 10% finer particles (D10). The uniformity coefficient gives an indication of the range of particle sizes in the sample. A smaller uniformity coefficient indicates a narrower range of particle sizes and vice versa.

Finally, the fineness modulus is a parameter that is calculated by summing up the cumulative weight percentages of particles retained on each sieve and dividing by 100. The fineness modulus is used as a measure of the overall fineness of the sample and is often used in the design of concrete and other materials.

All of these parameters are obtained from the particle size distribution curve, which is typically obtained using techniques such as sieve analysis, sedimentation analysis, or laser diffraction. By characterizing the particle size distribution of a sample, researchers can better understand its properties and potential applications.

Results of Grain Size Analysis

For Fine Aggregates

  1. Effective size =……………..micron
  2. Uniformity coefficient =
  3. Fineness modulus =

For Coarse Aggregates

  1. Effective size =……………..micron
  2. Uniformity coefficient =
  3. Fineness modulus =

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