what is the bending moment?
139214
In engineering it is basically a calculation used in the design of structures.\nA simple example would be to hold a ruler out and place a small item at the very end.\nThe bending moment becomes the length of the ruler multiplied by the weight of the item.
641452
opposite force being applied
1130182
Um... I think maybe pull... if something is rotating/turning it is creating it's own little gravity field (I think!) therefore making it easier to pull.  I'm no scientist but this is an educated guess.
472850
Depends on what you mean by "bent."\n\nIf it's significant, it could be something called Peyronie's disease.\n\nGo here:\n\nhttp://www.mayoclinic.com/health/peyronies-disease/DS00427
964062
Hi. It is bent at any height above zero. Look at the horizon from a spacecraft and you'll see this. The bending gets reduced as you approach zero height, at which point it is a flat circle.
217350
M(t), the moment gerenating function associated to a pdf (probability distribution funciton) is given by\nm(t)=E(e^(tX))= Integral( e^(tx) f(x) dx) from -inf to + inf.\nif it exists, them m(t) is continuously diffrentiable in a neighborhood of the origin, and \nthe nth derivative of m(t), evaluated at t=0 is equal to the nth moment; that is, to E(X^n).
922680
The moment of inertia of a sphere is:\n\n(2/5)* M * R^2\n\nFor a hollow sphere (spherical shell) you can subtract the hollow part from the sphere part, but since the M (mass) term will change based on diameter it is easier to substitute:\n\nM = p * 4/3 * PI * R^3     (p = density)\n\nSo.. in the end you get  I = 0.5333 p ( R2^5 - R1^5 ) \n\nWhere R2 = Outer Radius, R1 = Inner Radius
248917
The angle of the dangle is equal to the pinch of the inch.
772313
You draw it under the curve\n\nThe tangent line will only touch the curve at one point for this type of smooth upward bending curve.(At least for the part of the graph shown).\n\nYour graph plots total displacement verses time. If the graph was a straight line then this would indicate a constant "velocity" but since the curve bends upwards you are dealing with a positive acceleration.\n\nPractically, from your graph, suppose you wanted to know the approximate slope of the tangent line at t=5. Use the two closest data points: t=4, d=8.4 and t=6, d=16.5. Then the slope is about (16.5-8.4)/(6-4) = 4.05 at t=5. it will be slightly greater than this. You can use a straight edge to make a visual adjustment and then you can find the slope by dividing the displacement value at t=5 by (5 minus the value of t where the straight edge crosses the time axis).\n\nThe other way is to use the data to deduce, a closely as possible, the formula of the function being graphed. For example if the displacement was directly proportional to the square of the time, d = k t^2 for a determined value of k, then the slope of the tangent line at any time, t, would simply be 2 k t which is the time derivatiive of the function.
705527
Any object that appears to be forced by gravity can be used as an example.  A baseball appears to move in an arc.  It, however is moving in a straight line.  The gravity of the earth bends the space that that straight line is in, causing it to appear curved.
916756
non polar  \nit's linear in shape ,so the magnet moment equals zero \nthe lone pairs around the two O atoms \nevery O atom has 2 lone pairs\nthe central atom is C atom
1021502
The shape and direction of the twist is given by Coriolis effect, which  says since everything is falling to the center of earth, and it is spinning, there developes a curve, just like the one you see on your toilet, as opposite of the one you'd see in other toilet in southern hemisphere (if you are in the northern one)
816243
When an object (like the truck) hits a solid wall then the wall forces it to stop suddenly. \n  The wall and the truck have a certain elasticity, though small. When the truck touches the wall it starts pressing on it and the wall bends very little. It bend in a very short time too. During this small period of time the object's momentum changes from "mv" to "0". The force is the ratio F= (m*v) / t. Because t is very small the force exerted is very big and it crushes the truck's front end.
393015
If a body is fixed at its center of gravity, it is in a state of neutral equilibrium.\n\nTherefore, the whole weight of the body can be assumed to act at the center of gravity.\n\nThe following method is used to find an expression for the C.G of a solid body.\n\nThe solid body is considered to be broken up into elementary particles.\n\nIf m1, m2, m3 etc are the masses of the particles, their weights are m1g,m2g, m3g etc.\n\nThe weights are acting parallel to each other in the downward direction.\n\nIf we assume that the C.G is at the point X,  and x1,x2,x3 etc are the distances of m1,m2,m3, then the  sum of MOMENTS of all these weights about the origin must be equal to the moment of the whole weight of the body about its C.G.\n\nTherefore,   Mg .X =  ( m1g .x1 + m2g .x2+ m3g .x3 + m4g .x4+ ....) where M = sum of all masses.\n\nIn short, the moments of weights of small particles in a solid body about any point is equal to the moment of the whole weight of the body about its C.G.
890789
The moment of inertia of a rectangular plane is (1/3)*M*L^2, where M is its mass and L is the length of the plane measured from the axis of rotation.  The masses of the sheets are the same, but in the first case, L = 0.46 m, and in the second case, L = 0.06 m;  the rotational acceleration is given by T = I*a; the time to reach an angular velocity w is w/a, so the time is given by t = w*I/T  The I for the second case is  (0.06/0/46)^2 times that of the first, so the time ratio is also that.  Therefore the time required for the second is\n\n7.4*(0.06/0/46)^2
833474
What is what?? the magnitude?? the torque??\n\nfinish your questions
734297
because it is bending flexion would be your answer\n\n(a trick ab/aduction is think about when someone is taking away they abducted)