IS 8764:1998 specifies the method for determining the point load strength index of rocks using diametral, axial, block, and irregular lump tests. This standard applies to rock cores, cut blocks, or lumps and provides procedures for sample preparation, testing, and calculation of strength indices, including considerations for anisotropic rocks. It is essential for geotechnical engineers, rock mechanics specialists, and researchers assessing rock strength for construction, mining, and geological investigations.
Overview
IS 8764:1998 specifies the method for determining the point load strength index of rocks using diametral, axial, block, and irregular lump tests. This standard applies to rock cores, cut blocks, or lumps and provides procedures for sample preparation, testing, and calculation of strength indices, including considerations for anisotropic rocks. It is essential for geotechnical engineers, rock mechanics specialists, and researchers assessing rock strength for construction, mining, and geological investigations.
Audience
Contents
Structure
IS 8764 - Scope & Key Specifications Summary
Scope:
IS 8764 covers the point load test for rock strength, used for quick estimation of rock strength and classification.
Key Limitation:
Tests are unreliable if the point load strength index (Is or Is50) < 1 MPa (Clause 1.3).
Referenced Standards:
Typical Test Setup (Figures 1 & 2):
Load Gauges (Clause 4.3.3):
| Gauge No. | Max Capacity | Reading Range | Accuracy |
|---|---|---|---|
| 1 | 25 kN (2500 kgf) | up to 0.25 kN (25 kgf) | ±2% |
| 2 | 100 kN (10,000 kgf) | up to 0.50 kN (50 kgf) | ±2% |
Important Formula (Substituted in Clauses 7.1.1 & 7.3):
Although specifics are not provided here, the standard uses:
[
Is = \frac{P}{D^2}
]
where:
flowchart TD
A[Specimen] -->|Load applied| B[Loading Platen]
B --> C[Load Gauge]
C --> D[Read Load P]
D --> E[Calculate Is = P / D²]
E --> F{Is < 1 MPa?}
F -- Yes --> G[Results
IS 8764 - Key References, Formulas & Specifications
These provide foundational definitions and test procedures referenced by IS 8764.
[ I_s = \frac{P}{D^2} ]
Where:
flowchart LR
A[Rock Sample] --> B[Specimen Preparation]
B --> C{Test Type}
C --> |Diametral| D[Diametral Test]
C --> |Axial| E[Axial Test]
C --> |Block| F[Block Test]
C --> |Irregular| G[Irregular Lump Test]
D & E & F & G --> H[Apply Load via 60° Conical Platens]
H --> I[Measure Failure Load P]
I --> J[Calculate Point Load Strength Index \(I_s = \frac{P}{D^2}\)]
**
IS 8764: Definitions & Key Specifications
Point Load Strength Index (Is or /L):
Loading Platens (Clause 4.5.1):
Equivalent Core Section (Fig. 3):
Referenced IS Standards:
graph TD
A[Conical Platen] -->|Angle 60°| B[Truncated Cone]
B -->|Radius 5 mm| C[Spherical Truncation]
C -->|Tangential meeting| A
These definitions ensure consistent rock strength testing and specimen preparation as per IS 8764.
IS 8764: Apparatus and Equipment Key Points
graph LR
A[Vertical Support] --> B[Central Welded Nut]
B --> C[Loading Platen]
C --> D[10 mm Bearing Plate]
D --> E[Angle 40x40x5 mm]
C --> F[Quick Release Coupling]
E --> G[Fixing Hole 25 mm]
This summary covers essential apparatus specs and gauge details for point load testing per IS 8764. For exact formulas (7.1.1, 7.3), refer to the latest standard edition.
IS 8764: Sampling and Specimen Preparation - Key Points
Specimen Size & Shape (Clause 5.3):
Samples (core or lumps) must meet size and shape requirements for different tests:
Number of Specimens (Clauses 6.4.2 & 6.6.2):
Sample Identification (Clause 9.2):
Record and report:
| Test Type | Specimen Shape | Size (mm) Example* |
|---|---|---|
| Diametral Test | Circular Disc | Diameter: 50-75, Thickness: 25-40 |
| Axial Test | Cylindrical | Diameter: 50-100, Length: 2-3×Diameter |
| Block Test | Rectangular | 50×50×50 (approx.) |
| Irregular Lump | Natural lumps | As received, no alteration |
* Exact sizes per Fig. 3 of IS 8764.
flowchart TD
A[Sample Collection] --> B[Specimen Preparation]
B --> C{Specimen Type}
C -->|Diametral| D[Cut to Disc Shape]
C -->|Axial| E[Cut Cylindrical Specimen]
C -->|Block| F[Cut Rectangular Block]
C -->|Irregular Lump| G[Use as Received]
D & E & F & G --> H[Minimum 10 Specimens]
H --> I[Testing]
I --> J[Report: Sample ID, Location, Depth, Date]
Summary: Ensure specimens conform to dimensions in Fig. 3, prepare minimum 10 specimens per sample, and document all sampling details as per IS 8764.
IS 8764: Test Procedures - Key Points
Point Load Strength Index (Is or /L):
Referenced Standards:
Diametral Test (Clause 6.4):
Design Figures:
| Parameter | Symbol | Unit | Description |
|---|---|---|---|
| Failure Load | (P) | N (Newtons) | Load at failure |
| Core Diameter | (d) | mm | Diameter of rock core |
| Core Length | (l) | mm | Length of rock core |
| Tensile Strength | (\sigma_t) | MPa | Calculated tensile strength |
flowchart LR
A[Apply Load P] --> B[Rock Core Diameter d]
B --> C[Rock Core Length l]
C --> D[Calculate Tensile Strength σ_t = 2P / (π d l)]
D --> E[Evaluate Rock Tensile Strength]
This concise summary covers key test formulas and references for IS 8764 test procedures.
IS 8764: Point Load Strength Index (PLSI) - Key Formulas & Specs
[ I_{s(50)} = \frac{P}{D_e^2} ]
Where:
If core diameter (D \neq 50) mm, convert to standard size using:
[ D_e = \sqrt{\frac{4A}{\pi}} ]
Where (A) is the cross-sectional area of the core.
[ \text{Anisotropy Index} = \frac{I_{s(50)}^{\perp}}{I_{s(50)}^{\parallel}} ]
| Parameter | Symbol | Unit | Notes |
|---|---|---|---|
| Failure Load | (P) | N | Load at failure |
| Core Diameter | (D) | mm | Actual core diameter |
| Standard Core Diameter | (D_{50}) | 50 mm | Reference diameter |
| Point Load Strength Index | (I_{s(50)}) | MN/m² | Normalized strength index |
| Anisotropy Index | - | - | Ratio of perpendicular/parallel |
flowchart TD
A[Measure Failure Load P (N)] --> B[Measure Core Diameter D (mm)]
B --> C{Is D = 50 mm?}
C -- Yes --> D[Calculate \(I_{s(50)} = P / D^2\)]
C -- No --> E[Calculate Equivalent Diameter \(D_e\)]
E --> D
IS 8764: Key Points on Anisotropic Rock Testing
For unweathered rocks:
[ q_c = 15 \times /L(50) ]
Test in directions of greatest and least strength, generally:
Core drilling:
Load application:
[ I_a(50) = \frac{/L_{\perp}(50)}{/L_{\parallel}(50)} ]
| Parameter | Symbol | Notes |
|---|---|---|
| Point Load Strength Index | /L(50) | Measured in MPa |
| Uniaxial Compressive Strength | (q_c) | (q_c = 15 \times /L(50)) |
| Strength Anisotropy Index | (I_a(50)) | Ratio of perpendicular to parallel /L(50) |
flowchart LR
A[Rock Sample] --> B{Is it Anisotropic?}
B -- Yes --> C[Test in directions]
C --> D[Parallel to weakness planes (Least strength)]
C --> E[Perpendicular to weakness planes (Greatest strength)]
D --> F[Apply
IS 8764: Reporting and Identification of Samples - Key Points
| Parameter | Details to Report |
|---|---|
| Sample ID | Unique identifier |
| Sampling Location | Geographic or site-specific info |
| Depth | Exact depth or interval |
| Date | Date of sampling and testing |
| Sample Size & Shape | Conformance to Fig. 3 specifications |
| Testing Modifications | Any deviations from standard procedure |
flowchart TD
A[Sample Collection] --> B[Record ID, Location, Depth, Date]
B --> C{Sample meets size & shape?}
C -- Yes --> D[Proceed with standard testing]
C -- No --> E[Modify procedure & record changes]
D --> F[Report Results with full details]
E --> F
This ensures traceability and clarity in rock strength testing per IS 8764.
IS 8764: Correlation of Uniaxial Compressive Strength (UCS) with Point Load Strength
[ q_c = 13 \times I_s(50) ]
[ q_c = 15 \times I_s(50) ]
where:
Applicability:
Core orientation:
Reliability:
| Parameter | Value/Formula | Notes |
|---|---|---|
| UCS from point load index | ( q_c = 13 \times I_s(50) ) | General correlation |
| UCS for unweathered rocks | ( q_c = 15 \times I_s(50) ) | More accurate for fresh rock |
| Minimum reliable ( I_s ) value | 1 MPa | Below this, test results unreliable |
| Core drilling orientation | ≤ 30° from normal to weakness planes | Ensures representative strength |
flowchart LR
A[Point Load Test] --> B[Calculate \(I_s(50)\)]
B --> C{Is rock unweathered?}
C -- Yes --> D[Use \(q_c = 15 \times I_s(50)\)]
C -- No --> E[Use \(q_c = 13 \times I_s(50)\)]
D & E --> F[Estimate UCS]
IS 8764: Validity and Interpretation of Test Results
| Number of Valid Tests | Values Removed | Mean Calculated From |
|---|---|---|
| ≥10 | 2 highest + 2 lowest | Remaining 6 or more values |
| <10 | 1 highest + 1 lowest | Remaining values |
flowchart LR
A[Test Specimens ≥10] --> B{Remove Extremes}
B -->|Remove 2 highest + 2 lowest| C[Calculate Mean of Remaining]
A2[Test Specimens <10] --> B2{Remove Extremes}
B2 -->|Remove highest + lowest| C2[Calculate Mean of Remaining]
This ensures statistically reliable strength index values and filters out outliers or invalid tests.
Frequently Asked
Under IS 8764, the required specimen sizes and shapes for testing are as follows:
| Test Type | Specimen Shape | Size/Ratio Requirement |
|---|---|---|
| Diametral Test | Disc or core segment | As per Fig. 3(a) |
| Axial Test | Core specimen | L/D ratio between 0.3 to 1.0 |
| Block Test | Block specimen | As per Fig. 3(c) |
| Irregular Lump | Irregular lump | As per Fig. 3(d) |
Ensure specimens meet size and shape per Fig. 3 for valid test results.
Loading diagram...
This ensures reliable point load strength testing per IS 8764.
According to IS 8764 Clause 7.1.1, the Point Load Strength Index (Is(50)) for a core is calculated from test data using:
[ I_s(50) = \frac{P}{D^2} \times \left(\frac{D}{D_{50}}\right)^2 ]
Where:
Simplified formula:
[ I_s(50) = \frac{P}{D^2} \times \left(\frac{D}{50}\right)^2 = \frac{P}{50^2} = \frac{P}{2500} ]
Interpretation:
This ensures consistent strength comparison across different core sizes.
IS 8764 Equipment Specifications & Calibration Procedures:
Calibration Chart (Clause 4.3.5):
Each displacement gauge must have a calibration chart created using a proving ring to ensure accurate correlation between gauge readings and actual displacements.
System Robustness (Clause 4.2.4):
The measuring system must resist hydraulic shock and vibration to maintain accuracy during repeated tests.
Zero Displacement Check (Clause 4.4.3):
The system should allow verification of zero displacement when platens contact, ideally with a zero adjustment feature to eliminate initial offsets.
Distance Measurement Accuracy (Clause 4.4.1):
Use a direct reading scale to measure platen separation (distance 'D') with an accuracy of ±2% of D or better, independent of specimen size.
| Parameter | Requirement |
|---|---|
| Calibration method | Proving ring calibration chart |
| Shock & vibration resistance | Must maintain reading accuracy |
| Zero displacement check | Required, with zero adjustment option |
| Distance measurement accuracy | ±2% of distance 'D' |
Loading diagram...
This ensures reliable, repeatable, and accurate displacement measurements per IS 8764.
Effect of Rock Anisotropy on Testing and Results (IS 8764)
Loading diagram...
This ensures reliable strength characterization of anisotropic rocks per IS 8764.
According to IS 8764, Clause 7.4, the relationship between the Uniaxial Compressive Strength (qc) and the Point Load Lump Strength Index (Is(50)) for unweathered rocks is:
[ \boxed{q_c = 15 \times I_s(50)} ]
This simple linear relation allows quick estimation of compressive strength from point load tests, useful for preliminary rock strength assessment.
Ask AI about any clause, requirement, or provision in IS 8764. Get instant, clause-cited responses powered by our indexed library.
Free tier includes 150 queries (50 AI + 100 Reference) · No credit card required