An object is located at $$2$$ km beneath the surface of the water. If the fractional compression ΔVV is $$1.36$$%, the ratio of hydraulic stress to the corresponding hydraulic strain will be $$______$$;$${Given$$: density of water is $$1000$$ kgm−$$3$$ and $$g=9.8$$ ms−$$2$$ $$}$$

Question

An object is located at $$2$$ km beneath the surface of the water. If the fractional compression ΔVV is $$1.36$$%, the ratio of hydraulic stress to the corresponding hydraulic strain will be $$______$$;$${Given$$: density of water is $$1000$$ kgm−$$3$$   and   $$g=9.8$$ ms−$$2$$ $$}$$

Infinity Learn · Accepted Answer

Increment in $$pressure=P=$$ρghhydraulic stresshydraulic $$strain=Bulk$$ $$Modulus=B=P$$−Δ$$VV=103$$×$$9.8$$×$$20001.36100=1.44$$×$$109$$

An object is located at 2 km beneath the surface of the water. If the fractional compression $\frac{Δ V}{V}$ is 1.36%, the ratio of hydraulic stress to the corresponding hydraulic strain will be ______;{Given: density of water is $1000 {kgm}^{- 3} and g = 9 .8 {ms}^{- 2}$ }

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An object is located at 2 km beneath the surface of the water. If the fractional compression ΔVV is 1.36%, the ratio of hydraulic stress to the corresponding hydraulic strain will be ______;{Given: density of water is 1000 kgm−3 and g=9.8 ms−2 }

Remember concepts with our Masterclasses.

Ready to Test Your Skills?

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An object is located at 2 km beneath the surface of the water. If the fractional compression $\frac{Δ V}{V}$ is 1.36%, the ratio of hydraulic stress to the corresponding hydraulic strain will be ______;{Given: density of water is $1000 {kgm}^{- 3} and g = 9 .8 {ms}^{- 2}$ }