While cracking is a complex dynamics that involves material intrinsic properties like grain shape and size distribution, elastic properties of grain and cementing materials, and extrinsic properties of loading, in this work, the focus has been to check the dependence on the elastic properties of the bonding material. A 3-dimensional disordered system was constructed from spherical balls of varying radii that were chosen randomly from a log-normal distribution. The growth of micro-cracks with increasing compressive strain was monitored till the limit of the percolation crack. The two parameters varied were the bond stiffness constant and the bond strength of the material. Two distinct regimes of cracking rates were observed across a critical strain
ϵknee that manifested as a knee in the cumulative crack-strain plot. The critical strain
ϵknee and the strain at the percolation point
ϵperc showed a power law dependence on the elastic property of the bond material. Individual micro-cracks were observed to grow sharply to a maximum value
Nmaxkb, after which the number of new micro-cracks decreased, showing a long tail. The maximum
Nmaxkb was found to correspond to the strain
ϵknee, thus indicating that pre-
Nmaxkb cracking brittle, followed by ductile cracking behaviour of system. Lastly, we show that there exists a robust relation between
ϵknee and
ϵperc that is a power-law where the exponent is a function of the material elastic property. As
ϵknee can be determined from acoustic signals associated with micro-cracks, our proposed relation can act as a warning towards critical strain resulting in crack percolation.