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99500 x 2.5 = 248,750 Newtons
The force exerted on a surface divided by the total area over which the force is exerted is the pressure. Pressure = Force / Area Pascals = Newtons/ square meters Pa = N/m^2 or psi = lb/in^2 (pounds per square inch)
The basic S>I> units for Pascals, is kg m s^-2 / m^2 . That is Force divided by Area. Hence Pressure(Pa) = force/ area. Algebraically rearraning Force = Pascals X Area. Hence Force = 99500 X 2.5 = 248750 kg m s^-2 ( Newtons).
500P
First pressure is to be marked by Pa (pascal). Area has to be 10 m2 If so, then force F = P * A = 1000 * 10 = 10000 N
99500 x 2.5 = 248,750 Newtons
The force exerted on a surface divided by the total area over which the force is exerted is the pressure. Pressure = Force / Area Pascals = Newtons/ square meters Pa = N/m^2 or psi = lb/in^2 (pounds per square inch)
The basic S>I> units for Pascals, is kg m s^-2 / m^2 . That is Force divided by Area. Hence Pressure(Pa) = force/ area. Algebraically rearraning Force = Pascals X Area. Hence Force = 99500 X 2.5 = 248750 kg m s^-2 ( Newtons).
500P
First pressure is to be marked by Pa (pascal). Area has to be 10 m2 If so, then force F = P * A = 1000 * 10 = 10000 N
100 N
500p kyrus cook alt school a+ls
500p kyrus cook alt school a+ls
Sound pressure is force divided by area (p = F / A) and has the unit N / m² or pascal (Pa).
P = ( h ) ( d ) ( g )P = ( 5 m ) ( 1000 kg/m^3 ) ( 9.807 m/s^2 ) = 49035 N/m^2 = 49035 PaP = ( 49035 Pa ) ( 1.01325 bar / 101325 Pa )P = 0.4904 bar
Unfortunately, there is a missing variable from your question. In order to calculate pressure, we need to know the force being exerted upon an object. The formula for calculating Pressure is Force/Area.The total surface area of the bed would be roughly 10.2 meters squared. This gives us the "Area" part. But we still need to know force.
Pressure = Force / unit areaForce = mass*gcForce = 67 kg * 9.80 m/s2 = 656.6 kg-m/s2 = 656.6 NArea = L * W = 0.2 m * 0.13 m = 0.026 m2Pressure = Force / Area = 656.6 N / 0.026 m2Pressure = 25253.8 N/m2 (Pa) or 25.25 kPa