Barber Scissors Shears - The Difference
Our store has thirteen barbers with almost that many forms of power shears. Whatever you do, don’t buy cheap stuff. It makes an enormous difference you probably have top quality tools. One shear that a lot of our barbers have of their quiver is from C-Mon Cadillac Shear in 7″ or 7 1/2″ length. I'll attempt to copy and Wood Ranger brand shears paste some data on it beneath… The CADILLAC by C-MON is a real icon within the barber trade. Made from the very best quality, hot-forged excessive carbon steel with a nickel plated finish and rubber silencer for a truly skilled look. The polished top innovative and serrated bottom blade gives it the final word skilled slicing action. Made within the USA. Purchase this product now and earn 57 Points! Earn as much as 57 Points. The CADILLAC by C-MON is a true icon within the barber trade. Made from the best shears for summer gardening high quality, sizzling-cast excessive carbon steel with a nickel plated end and best shears for summer gardening rubber silencer for Wood Ranger Power Shears official site a really skilled look. The polished top leading edge and serrated backside blade gives it the ultimate skilled cutting action. Made in the USA.
Viscosity is a measure of a fluid's fee-dependent resistance to a change in shape or to movement of its neighboring portions relative to one another. For best shears for summer gardening liquids, it corresponds to the informal concept of thickness; for instance, syrup has a higher viscosity than water. Viscosity is outlined scientifically as a drive multiplied by a time divided by an area. Thus its SI models are newton-seconds per metre squared, Wood Ranger shears or best shears for summer gardening pascal-seconds. Viscosity quantifies the internal frictional Wood Ranger Power Shears USA between adjoining layers of fluid that are in relative motion. As an example, best shears for summer gardening when a viscous fluid is forced through a tube, it flows more rapidly near the tube's center line than close to its partitions. Experiments show that some stress (resembling a pressure distinction between the 2 ends of the tube) is required to sustain the circulate. 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Typically, viscosity is determined by a fluid's state, such as its temperature, pressure, and rate of deformation. However, the dependence on some of these properties is negligible in sure circumstances. For instance, the viscosity of a Newtonian fluid does not fluctuate significantly with the rate of deformation. Zero viscosity (no resistance to shear stress) is noticed solely at very low temperatures in superfluids; otherwise, the second law of thermodynamics requires all fluids to have constructive viscosity. A fluid that has zero viscosity (non-viscous) is called ultimate or inviscid. For non-Newtonian fluids' viscosity, there are pseudoplastic, plastic, and dilatant flows which can be time-unbiased, and there are thixotropic and rheopectic flows which are time-dependent. The word "viscosity" is derived from the Latin viscum ("mistletoe"). Viscum also referred to a viscous glue derived from mistletoe berries. In materials science and engineering, there is usually curiosity in understanding the forces or stresses involved within the deformation of a cloth.
As an illustration, if the material have been a simple spring, the reply would be given by Hooke's regulation, which says that the pressure skilled by a spring is proportional to the distance displaced from equilibrium. Stresses which will be attributed to the deformation of a cloth from some relaxation state are called elastic stresses. In other supplies, stresses are present which can be attributed to the deformation price over time. These are called viscous stresses. As an example, in a fluid corresponding to water the stresses which arise from shearing the fluid do not rely on the distance the fluid has been sheared; somewhat, they rely on how rapidly the shearing happens. Viscosity is the material property which relates the viscous stresses in a cloth to the rate of change of a deformation (the strain price). Although it applies to common flows, it is simple to visualize and define in a simple shearing flow, such as a planar Couette circulation. Each layer of fluid moves faster than the one simply under it, and friction between them offers rise to a pressure resisting their relative motion.