We have the following physical properties of concrete which have various effects on strength of concrete.

 Specific gravity
 Density
 Absorption and surface moisture
 Bulking of sand
 Unsoundness due to volume changes
1 Specific Gravity
 The specific gravity also called as “relative density” of an aggregate is the ratio of its weight to the weight of an equal volume of water (water displaced on immersion)
S.G = density of solid
density of water
 Depending on whether the pores are included in the measurements, we express the specific gravity in two ways:
 (i) Absolute specific gravity (ASG), and
 (ii) Bulk specific gravity (BSG), as given below
ASG = weight of aggregate (solid only) . 1 . volume of aggregate (solid only) ^{ρ}water
BSG = weight of aggregate (solid +pores) . 1 . volume of aggregate (solid +pores) ^{ρ}water
= weight of aggregate (solid +pores)
weight of water displaced
 The BSG volume is the realistic one to use since the effective volume that aggregate occupies in concrete includes its internal pores
 Most natural aggregates have specific gravities between 2.4 and 2.9. BSG value is used in certain computations for mixture proportioning and control
2 Density
We habe two types which are
 Bulk density
 Absolute density
(A) Bulk Density
 .”Bulk density”, also called as the unit weight, is defined as the weight per unit total volume (i.e., volume of solids + volume of voids between the particles) of aggregate
_{Bulk Density =} Weight
Volume of solids +Volume of voids
Bulk Density = Bulk Specific Gravity x 1000 kg/m^{3}
 Bulk density of both fine and coarse normal aggregates varies within the range of 1450 to 1750 kg/m^{3} (90 to 110 lb/ft^{3})
 Bulk density is used when aggregate is to be batched by volume to convert quantities by mass to quantities by volume
 Bulk density depends on how densely the aggregate is packed (i.e. whether less or more voids) and, consequently, on the size distribution and shape of the particles
 Loose and compacted bulk densities of aggregate are determined in the laboratory
 The ratio of loose bulk density to the compacted bulk density lies usually between 0.87 and 0.96
 Knowing the bulk density (1b) and bulk specific gravity of the aggregate in SSD condition (p), the voids ratio of aggregate (e) can be calculated as:
_{e =} Volume of voids _{= 1} ^{γ}b .
Volume of solids ρ x l000kg/m^{3}
 Thus, the voids ratio (e) indicates the volume of mortar required to fill the space between the coarse aggregate particles. More will be the e more will be the paste requirement.
 The bulk density of the mixture of FA and CA varies with the percentage of FA in the mixture, as shown in the following figure:
 As can be observed from the above figure, the maximum bulk density of a mixture of fine and coarse aggregates is achieved when the mass of the fine aggregate is around 35 to 40% of the total mass of the mixture
 Corresponding to the maximum bulk density of a mixture of fine and coarse aggregates, there is minimum cement paste requirement (because of minimum remaining volume of voids in the mixture) and therefore there would be economy in the production of concrete
 The analysis of the mixture of FA and CA, for determination of the volume of void in the mixture (V_{v}) or ratio of the volume of fine aggregate to volume of coarse aggregate (V_{FA}/V_{CA}), can be carried out, as follows:
Let
V_{m}, V_{FA}, V_{CA}, V_{v} = volume of mixture, FA, CA, and voids, respectively
γ_{m}, γ_{FA}, γ_{CA }= bulk density of mixture, FA, and CA, respectively
We have:
V_{FA}+V_{CA}+V_{v}=V_{m} Eq.l
and
W_{FA}+W_{CA} =W_{m}
or
γ_{FA} V_{FA }+ γ_{CA} V_{CA} = γ_{m} V _{m} Eq.2
By solving Eq. 1 and Eq. 2, we can determine V_{FA}/V_{CA} if V_{v} is given, and viceversa.
Example:
A mixture of sand and gravel has a unit weight of 2000 kg/m^{3}. If the bulk specific gravity of sand is 2.3 and gravel is 2.5, and the volume percent of void ratio is 18%. Calculate the volume ratio of sand and gravel.
Explanation:
We have, γ_{m }= 2000 kg/m^{3}
γ_{FA }= 2.3 x 1000 = 2300 kg/m^{3}
γ_{CA }= 2.5 x 1000 = 2500 kg/m^{3}
V_{v} = 18%
Considering total volume of mixtures, V_{m}= 1 m^{3}
V_{v }= 0.18 m^{3}
We have, V_{FA} + V_{CA }+ V_{v} = V_{m}
=> V_{FA} + V_{CA }= 1 0.18 = 0.82 (1)
Also, γ_{FA} V_{FA }+ γ_{CA} V_{CA} = γ_{m} V _{m}
2300 V_{FA }+ 2500 V_{CA}= 2000
=> 2.3 V_{FA} + 2.5 V_{CA} = 2 (2)
By solving Eq. (1) and Eq. (2)
We get, V_{CA}= 0.57 m^{3}
and V_{FA}= 0.25 m^{3}
Ratio of sand and gravel in the mixture
= V_{FA } = 0.25 = 0.438 = 1
V_{CA} 0.57 2.28
V_{FA }: V_{CA }= 1 : 2.28
(B) Absolute Density
 “Absolute density” is defined as the weight per unit volume of solid particles of aggregate (i.e. absolute volume) excluding the volume of voids in aggregate
_{Absolute Density =} Weight .
Volume of solids (i.e. absolute volume)
Absolute Density = Absolute Specific Gravity x 1000 kg/m^{3}
 Absolute density is used when mix design is carried by “absolute volume method”, in which total volume of concrete is equated to the sum of absolute volumes of water, cement, aggregates, admixtures, and air.
3 Absorption and Surface Moisture
 Due to porosity of aggregates water can be absorbed into the body of particles (Absorption), and also water can be retained on the surface of the particle as a film of moisture (Surface Moisture)
 Absorption and surface moisture both affect the w/c ratio of the concrete significantly. The absorption reduces the w/t ratio whereas surface moisture increases the w/c ratio
Moisture states of aggregates
Shown in the following Fig.:
 Ovendry (OD): All moisture removed from the aggregate by heating in an oven at °C to constant weight (overnight heating usually suffices). All pores are empty.
 Airdry (AD): All moisture removed from surface, but internal pores partially full.
 Saturatedsurfacedry (SSD): All pores filled with water, but no film of water on the surface.
 Wet: All pores completely filled with water with a film of water on the surface.
 Out of the above four states, only two, the OD and SSD states, corresponds to the specific moisture contents
 The SSD condition is the better choice as reference state, for the following reasons
 It represents the “equilibrium” moisture state of the aggregate in concrete; that is, the aggregate will neither absorb water nor give up water to the paste.
 The moisture content of aggregates in the field is much closer to the SSD state than the OD state.
The bulk specific gravity (BSG) of aggregates
It is more accurately, determined by the displacement method in the SSD condition.
 The moisture content can be calculated directly from measurements of apparent BSG using the displacement method.
 However, a major disadvantage of using the SSD is that it is not easy to obtain a true SSD condition and therefore many people prefer to use OD state as a reference point
 The expressions for calculating the absorption capacity (AC), effective absorption (EA), surface moisture (SM), and moisture contents are as follows
_{AC =} W_{SSD} – W_{OD } x 100%
W_{OD}
The absorption capacity is used in mix proportion calculations and can be converted from the SSD to OD system, or vice versa.
_{ EA =} W_{SSD} – W_{AD } x 100%
W_{SSD}
The effective absorption is used to calculate the weight of water absorbed (W_{abs}) by the weight of aggregate (W_{agg}) in the concrete mix:
W_{abs} = (EA) W_{agg}
_{SM =} W_{wet} – W_{SSD } x 100%
W_{SSD}
It is used to calculate the additional water (W_{add}) added to the concrete with the aggregate.
W_{add} = (SM) W_{agg}
_{ }_{MC =} W_{stock} – W_{SSD } x 100%
W_{SSD}
Where W_{stock} is the weight of the aggregate in the stockpiled condition. If the moisture content is positive, it is surface moisture; if negative, it is effective absorption. Thus,
W_{MC} = (MC) W_{agg}
4 Bulking
 It is the increase in total volume of moist fine aggregate over the same weight dry
Reason: Surface tension in the moisture holds the particles apart, causing an increase in volume, as shown in the following Fig.
 As shown in the above graph, the amount of bulking of FA depends on the moisture content and grading. At a same moisture content finer grading has more bulking than coarser grading
 Due to bulking the FA should not be batched by volume unless correction for the
bulking is made
5 Unsoundness due to Volume Change
 Following are the causes of unsoundness (i.e. volume changes) of aggregate:
 Freezing and thawing
 Thermal changes at temperature above freezing
 Alternate wetting and drying
 Unsoundness of aggregate result in a deterioration of the concrete in the form of local scaling (socalled popouts) and even extensive surface cracking
 Aggregate is tested for its unsoundness by the following methods recommended by BS and ASTM Codes:
 Alternate immersion of aggregate in sulfate solution and drying
 Subjecting the aggregate to cycles of freezing and thawing
In both methods, the unsoundness of aggregate is measured in terms of the reduction in its particle size after subjecting it to the exposures.
Thermal Properties of Aggregates
 Following are three thermal properties of aggregate relevant to the performance of concrete:
 Coefficient of thermal expansion
 Specific heat
 conductivity
 Specific heat and conductivity of aggregate are of interest in mass concrete to which insulation is applied, but usually not in ordinary structural work
 The difference between coefficients of thermal expansion of aggregate and cement paste is important for the durability of concrete
 If the difference between coefficients of thermal expansion of aggregate and cement paste is smaller, durability of concrete is not adversely affected within a temperature range of 4 to 60 °C
 If the difference between coefficients of thermal expansion of aggregate and cement paste is more than 5.5 x 10^{6}/^{o}C , durability of concrete subjected to freezing and thawing may be adversely affected
 The coefficient of thermal expansion for:
 hydrated cement paste lies between 11 and 16 x 10^{6}/^{o}C
 rocks commonly used for aggregate lies between 5 and 13 x 10^{6}/^{o}C