do no
Sr 4 / kg
free
20 schillings
C.S density is 7.85 kg/m^3 it is wrong. the correct density for c.s. is 7.85 kg/dm3 the CS density is normally given as 7.85gm/cm^3 or 7850 kg/m^3
when you need to find mass or weight of 80mm thick mild steel plate then just measure it's length and width and multiply by it's mass or weight per sqm. volume of steel = 2.5x1.25x.08 = 0.25 cub.m assuming your steel to be mild steel (if the steel is different then place appropriate density for it and you need to workout as below) density of mild steel= 7850 kg/m3 mass of steel = 0.25x7850 = 1962.50 Kg weight of steel = 1962.50x9.81 = 19252.13 N A little time saver for next time: Area of steel = 2.5x1.25 = 3.125 sqm so mass per sqm = 1962.50/3.125 = 628 Kg weight per sqm = 19252.13/3.125 = 6160.68 N
The weight of a 40x5mm thick MS (mild steel) flat bar per meter can be calculated by multiplying the volume (area x length) by the density of mild steel. The area of the flat bar is 40mm x 5mm = 200mm². The volume per meter would be 200mm² x 1000mm = 200,000 mm³. The density of mild steel is around 7850 kg/m³, so the weight per meter would be 200,000 mm³ x 7850 kg/m³ = 1.57 kg/m.
To calculate the weight per meter of a 30x3 mm mild steel (MS) flat bar, you can use the formula: weight (kg/m) = (width x thickness x density) / 1000. The density of mild steel is approximately 7850 kg/m³. For a 30x3 mm flat bar, the weight per meter would be approximately 0.706 kg/m.
3 KG / Meter
What rupees of per kg high speed steel
To calculate the weight per meter of a 140x140x12.5 SHS (Square Hollow Section) mild steel, you would need to first calculate the cross-sectional area (A) of the SHS using the dimensions provided. Then, you can multiply the cross-sectional area by the density of mild steel (7,850 kg/m^3) to get the weight per meter.
Weight of 60x60x6mm Angle is 5.4 kg/m. So, 4 metre length, it will be 21.6 kg Total.
steel density = 7850 kg per cubic metre volume = 0.6 * 1.2 * 0.003 = 0.00216 cu m mass = volume * density = 0.00216 * 7850 = 16.956 kg ( 37.3816 pounds )