Force required for cutting sheet metal
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The required force to cut sheet metal using an electrically powered shear machine is calculated based on the ultimate tensile strength (UTS) of the material and the area being sheared. According to Kalpakjian's formula, the peak punch force is determined by the equation 0.7 X UTS X A, where A is the area of the cut. For a sheet thickness of 1.25 mm and a UTS of 350 N/mm², the cutting force is estimated to be around 6000 N, factoring in the blade angle and the area under the blade during the cutting process. The design must account for mechanical advantages and potential deflections to ensure effective cutting.
PREREQUISITES- Understanding of shear force calculations in metal cutting
- Familiarity with ultimate tensile strength (UTS) concepts
- Knowledge of blade geometry and cutting angles
- Experience with mechanical advantage in cutting tools
- Research "Shear Force Calculation in Metal Cutting" for detailed methodologies
- Study "Ultimate Tensile Strength (UTS) and Its Applications" for material properties
- Explore "Mechanical Advantage in Cutting Tools" to optimize design
- Read "The Science and Engineering of Cutting" by Tony Atkins for advanced insights
Mechanical engineers, manufacturing professionals, and anyone involved in the design and operation of cutting tools and machinery will benefit from this discussion.
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That same source, Manufacturing Processes for Engineering Materials, by Kalpakjian, estimates peak punch force at 0.7 X UTS X A, where:
UTS = ultimate tensile strength
A = area being sheared
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so what is the cutting force required ?
will it be 420875 N or less or more ?
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CAN YOU MAKE IT MORE CLEARCWatters said:Make the drawing I suggested in #4 to work out the length of the blade in the metal.
SORRY
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Draw the blade at the point where the cut just reaches the edge of the sheet furthest from the hinge.
Post a sketch and I will tell you if it is correct.
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eng_taha_a said:but if so the area of this triangle is too small because the sheet thickness is 1.5 mm so if the area is 8 mm2, UTS is 370 n/mm2 then the force = 0.7*370*8 = 2072 N is it right ?
I cannot check your calculation without more dimensions. For example I need the height of the sheet above the hinge and the depth of the blade below the hinge.
If the area of the triangle is 8mm2 and the height is 1.5mm then the base must be 10.7mm. That means the blade angle in that position is about...
Tan^-1(1.5/10.7) = 8 degrees.
The force you calculated would be the force required at the cutting point which is roughly 1300mm from the hinge. The force on the blade handle would be less due to leverage.
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In a case like this, where we do not have an exact calculation, we have to rely on professional judgement. We also want to be conservative, but not ridiculously so. I would design for a cutting force of 2000 lbs = 9000 N.
Design all parts so that the deflection under load will not cause the moving blade to spring away from the fixed blade (see the diagrams in Post #5). I do not have a calculation for the sideways force pushing the moving blade away from the fixed blade, so I'll make a WAG and guess it to be half the cutting force, or 1000 lbs = 4500 N. The moving blade should not spring away from the fixed blade more than 10% of the sheet thickness, or 0.15 mm = 0.006" under a 2000 lb cutting force.
The above numbers seem realistic based on my experience attempting to cut 16 gauge sheet metal with a pair of tin snips. It worked for a very small piece, but on a larger piece I gave up and used a hacksaw.
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jrmichler said:The equation I quoted from Kalpakjian is for the cutting edge of the moving blade parallel to the cutting edge of the fixed blade, not the inclined cut here.
The angle is pretty shallow so might not be far off.
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ISBN 978-0-7506-8531-3
See chapter 5; Slice-Push Ratio.
Oblique Cutting and Curved Blades, Scissors, Guillotining and Drilling.
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