At an altitude above the ground which is equal to the radius of the earth.
Assuming this is C, DWORD is of type unsigned long. Its max value can vary depending on the word length of the system the program is run on. To be safe, include limits.h, and use ULONG_MAX for the maximum value.
You can have a relative compaction value of greater than 100%. The maximum density test gives you a density that is the maximum value under that particular compactive effort. The modified proctor will give you a higher maximum density than the standard proctor test which has a lower energy input. The modified proctor attempts to model the energy input by larger compaction equipment. However, if you had a large piece of compaction equipment and/or compacted the soil in thin lifts repeatedly you could exceed the maximum density. Typically, if you do not have an unusual circumstance (compacting very thin lifts a large amount of times) the higher than maximum density value is the result of a change in soil type. Do a new max if you are unsure on the soil that you tested in the field.
Max = 0For K = 1 to NIf Number(K) > Max then Max = Number(K)Next KPrint Max
max. lenght allowed 30,5 cm max. weight allowed 50g max. weight allowed on softdarts 18,9g (incl. tolerance)
Max
At the top of the jump, your speed is changing from upward to downward speed, so there's an instant there where your speed is zero. -- Potential energy is max, because your height is max. -- Kinetic energy is zero, because your speed is zero.
The yoyo is a good example of how potential and kinetic energy can oscillate. When fully up and stationary it has zero kinetic and only potential, when it is fully down and rotating at max speed this energy has been converted to kinetic, then it climbs up again, and so on. The player has to keep providing a small input of energy to overcome friction losses.
This is a simple little problem once you get your mind to it. Let the mass be M kg and the max height of the swing be H meters (that is the height of the mass above its lowest point, not the length of the swing). Max velocity = 4 m/s, so max kinetic energy (KE) = 1/2 x M x 42 = 8M We are assuming the potential energy (PE) at max height = kinetic energy at lowest point, ie no losses due to friction. Max PE = M x G x H where G = the gravitational constant. So we have PE = KE = M x G x H = 8 x M, M cancels out and H = 8/G. Then substituting back for H, max PE = 224 = M x G x 8/G, G cancels out and M = 224/8 = 28 kg.
1. There is no such thing as absolute potential energy. There is only a difference in potential energy. Any "absolute" level is an arbitrary definition. 2. An object on the surface of the Earth has less energy than one that is higher up, but more than an object that is below the Earth's surface.
a swinging pendulum has its potential and kinetic energy changing.when the swing is at xtreme position it has ma potential energy and at mean position it has max kinetic energy
This value could vary from 1 to 8.
The energy is produced at the hypocentre or core and propogates towards the crust of the earth. That surface point is known as epicentre. The max richter scale value for a earth quake is just more than 9. There is no limit to max value.
A bouncing ball has the most potential energy when it is at the top portion of its bounce. Technically... A bouncy ball is at it's max. potential energy when it's still in your hand, but if you mean after it's been thrown, it's when it's at the highest point of that particular bounce.
Planck's idea that electromagnetic energy has proportional to its frequency , E = hf and the constant of proportionality is called Planck 's Constant h. Planck conceived of the energy as a particle like energy called a Photon. Planck's Energy should be called Photon Potential Energy E = hc/r
The MIN function returns the lowest value from a set of values. The MAX function returns the highest value from a set of values.=MIN(A2:A20)=MAX(A2:A20)The MIN function returns the lowest value from a set of values. The MAX function returns the highest value from a set of values.=MIN(A2:A20)=MAX(A2:A20)The MIN function returns the lowest value from a set of values. The MAX function returns the highest value from a set of values.=MIN(A2:A20)=MAX(A2:A20)The MIN function returns the lowest value from a set of values. The MAX function returns the highest value from a set of values.=MIN(A2:A20)=MAX(A2:A20)The MIN function returns the lowest value from a set of values. The MAX function returns the highest value from a set of values.=MIN(A2:A20)=MAX(A2:A20)The MIN function returns the lowest value from a set of values. The MAX function returns the highest value from a set of values.=MIN(A2:A20)=MAX(A2:A20)The MIN function returns the lowest value from a set of values. The MAX function returns the highest value from a set of values.=MIN(A2:A20)=MAX(A2:A20)The MIN function returns the lowest value from a set of values. The MAX function returns the highest value from a set of values.=MIN(A2:A20)=MAX(A2:A20)The MIN function returns the lowest value from a set of values. The MAX function returns the highest value from a set of values.=MIN(A2:A20)=MAX(A2:A20)The MIN function returns the lowest value from a set of values. The MAX function returns the highest value from a set of values.=MIN(A2:A20)=MAX(A2:A20)The MIN function returns the lowest value from a set of values. The MAX function returns the highest value from a set of values.=MIN(A2:A20)=MAX(A2:A20)
Max A. Heaslet has written: 'Compressible potential flow with circulation about a circular cylinder'
3s: max 2 el'n 3p: max. 6 el'n 3d: max. 10 electrons