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What is the force required to break steel of 380N?
The force required to break steel can vary depending on the type of steel and its specific properties. However, for steel with a breaking strength of 380N, a force greater than 380N would be needed to break it. It is important to note that factors such as the steel's thickness, temperature, and any existing defects can also influence the force required to break it.
What is 150 pounds converted to newtons?
Oh, dude, you're asking me to do math? Fine, fine. So, 150 pounds is around 667.24 newtons. Yeah, it's like the force needed to accelerate a 150-pound object at one meter per second squared. Cool, right?
What number is next in the sequence 3 8 28 38?
There are infinitely many possible rules. The following rule gives the next number as 13. Un = (-25n3 + 195n2 - 380n + 228)/6 for n = 1, 2, 3, ...
A bag of cement of weight 380N hangs from 3 wires two of the wires makes angles Angle1 56.5 degrees and angle2 22.1 degrees respectively if the system is at equilibrium what are all the 3 tension?
The system that you describe is said to be statically indeterminate since, there are more than 2 wires (minimum required to support the cement bag with inclined support).There are three unknowns in the system that is the tensile forces in the wires. You should use three equations as follows to solve this.Vertical equilibrium: Sum of vertical components of tension in all wires is equal to the weight of 380NHorizontal equilibrium: Sum of horizontal components of tension in all wires add to zerCompatibility condition: The vertical component of elongation of all wires is the same.Formulate the three equations and solve the algebraic equation to get the tension in each wire.
What is the next two terms in the sequence 5 3 9 7 21?
Any two numbers that you choose can be the next number. It is easy to find a rule based on a polynomial of order 6 such that the first five numbers are as listed in the question followed by the chosen next two numbers. There are also non-polynomial solutions. Short of reading the mind of the person who posed the question, there is no way of determining which of the infinitely many solutions is the "correct" one.One possible rule for the given numbers, based on a polynomial of order 4, ist(n) = (5n^4 - 58n^3 + 235n^2 - 380n + 213)/3 for n = 1, 2, 3, ...and, accordingly, the next two numbers in the sequence are 115 and 393.But it would be easy to find a rule so that the next two were 4 and 6, for example.
