190 to 200
According to Kirchoff's law, the one which is capable of emitting a particular wavelength is also capable of absorbing it. Hence Sodium vapour at incandescent state emits two yello-orance lines named as D1 and D2 lines So as white light is passed through sodium comparatively cooler then it would absorb the same D1 and D2 lines. Their wavelengths are respectively : 5896 A and 5890 A
Ok, so a lever can be broken up into two 'sides' with a fulcrum in the middle. This idea simply utilizes the laws set forth for torque, or Force*distance. Static equilibrium (which would be when you input enough force on one side of the lever to balance the other) states the followingF1*D1 = F2*D2Starting from the left side of the lever, for have a force (F1) multiplied by the distance between that force and the fulcrum (D1). This can be set equal to the distance between the fulcrum and the second force, with this distance denoted as D2. If you want to know the input force, you need to know the other force, and both distances. Then you can simply divide. For example say want to know your input force, F2.F2 = (F1*D1)/D2Hope this helps
FormatVideo ResolutionSQCIF128 × 96QCIF176 × 144SIF(525)352 x 240CIF/SIF(625)352 × 2884SIF(525)704 x 4804CIF/4SIF(625)704 × 57616CIF1408 × 1152DCIF528 × 384
Yes! If we think of the large scheme of things beyond the massive body that we call home, earth, we find that two equal masses having the same weight is a very special case. The situation of equal masses having different weights is actually more ubiquitous in the universe. weight is a measure of the gravitational attraction of an object to a very massive object such as a planet. If you buy two 1 kg basketballs they both have the same mass. you can now place these balls on any massive body in the solar system (an asteroid, the moon, Jupiter, earth, etc.). In any situation the weight of the ball is given by the following equation: F=GmM/d^2 G is the gravitational constant, 6.673*10^-11 m is the mass of the basketball M is the mass of the larger body d is the distance between the ball and the center of the massive body The weight of basket ball 1 is given by: F1=Gm1M1/d1^2 The weight of basketball 2 is given by: F2=Gm2M2/d2^2 In the special case when these forces are equal to each other (F1=F2=F) and when the masses of the basketballs are also equal to each other (m1=m2=m) we have the following: GmM2/d2^2=GmM1/d1^2. We can now simplify the equation by canceling out the "Gm" on each side. M2/d2^2=M1/d1^2 This equation means that two basketballs will have the same weight only when the ratio of the mass of the large body that they are attracted and the square of the distance between the basketballs and the center of the massive body are the same for both balls. This tells us three things: 1) If two objects with the same mass are on different massive bodies (e.g. the earth vs the moon) than their weights will be different so long as the ratio M2/d2^2 on one large body (e.g. the earth) is not equal to the ratio (M1/d1^2) on the other large body (e.g. the moon) 2) If two objects of equal mass are on the same large body (e.g. earth), then they will have different weights if the distance between the objects and the center of the large body (earth) are different for both objects. This means that a basket ball on top of mount Everest weighs just a bit LESS than a basketball in the dead sea basin. 3) If two objects of equal mass have the same distance to the center of the massive bodies that attract them, then they have different weights unless the masses of both of the large bodies are the same. Note: for simplicity the massive bodies in this discussion were assumed to have a homogeneous density throughout their volumes. If this were not the case then their would be an even larger number of situations for which two small masses can have different weights.
To obtain this type of numerical information, it is necessary to use the Mirror Equation . The mirror equation expresses the quantitative relationship between the object distance (do), the image distance (di), and the focal length (f). The equation is stated as follows:1/f =1/d0 + 1/d1.
80,000
he was a stud running back for saint marys high school in ohio. played one year and went to jail (rehab) had D1 potential for college
I would probably say, I will give you a range to be more helpful, 180 to 200 lbs. Note: Size doesn't matter so much as strength. Noel Devine from West Virginia was 175 and he ran over guys twice his size.
Level 35: D1 L1 D1 L1 R1 U2 L1 D1 R1 D2 L1 D1 L4 U2 R2 U1 R2 U1 R1 D1 L3 D1 L2 D2 R4 U2 D2 L4 U2 R2 U1 R2 L2 U1 L2 D1 U1 R2 D1 R2 D3 L3 U1 D1 R1 U1 D1 R2 U1 R2 D1 L2 U4 R2 D1 L1 U1 L1 D1 L2 U1 L2 D1 R2
U3 L2 D1 R1 U1 L3 D1 L1 D3 L1 U1 D1 R3 U1 L2 D1 R4 U1 R1 U2 R1 U1 L2 R1 D3 L1 D1 L4 U3 R4 U1 R1 D1 L3 U1 R2 L3 D1 L1 D3 L2 U3 R6 L6 D1 R1 D1 L1 D1 R1 U1 R3 D1 R2 U1 L3 xauyala
CIF is quarter screen. D1 is full. So D1 is better for viewing
England is the country where the D1 building is found.
In the key of C: E E E, E E E, E G C D E, F F F F F E E E E D D E D, G, E E E, E E E, E G C D E, F F F F F E E E G G F D C. In String name-finger reference: D1 D1 D1, D1 D1 D1, D1 D3 G3 D0 D1, D2 D2 D2 D2 D2 D1 D1 D1 D1 D0 D0 D1 D0, D3, D1 D1 D1, D1 D1 D1, D1 D3 G3 D0 D1, D2 D2 D2 D2 D2 D1 D1 D1 D3 D3 D2 D0 G3.
D1 is video resolution. D1 is 720x480 pixels (NTSC) or 720x576 pixels (PAL). The D1 resolution corresponds to a maximum of 414,720 pixels or 0.4 megapixel.
L2,R1,L3,U4,R1,D3,R1,U3,D3,U1,D1,R1,U3,R1,D3,R1,U3,D3,R1,U3,R3,D1,L2,D1,R2, D4,L1,U3,L1,D3,L1,U4,D3,L1,U3,L1,D2,U1,L1,D1,L1,U1,L1,D1,L1,U1,L1,D1,R1,D1,L1,D1,R1,U1,R1,D1,U1,R1,D1,R1,U1,R2,D1,L1.Good...
L2,R1,L3,U4,R1,D3,R1,U3,D3,U1,D1,R1,U3,R1,D3,R1,U3,D3,R1,U3,R3,D1,L2,D1,R2, D4,L1,U3,L1,D3,L1,U4,D3,L1,U3,L1,D2,U1,L1,D1,L1,U1,L1,D1,L1,U1,L1,D1,R1,D1,L1,D1,R1,U1,R1,D1,U1,R1,D1,R1,U1,R2,D1,L1.Good luck
U1, l2, d1, l1,u1, l2, d3, r1, d1, r2, u1, l2, r1, u2, r1, u1, l2, r1, d1, l1, r1, d3, r3, u1, l2, d1, l1, u3, r1, u1, l1, r3, d1, l3, r2, d2, r1, d1, l3, u3, r1, d1,r1, d1, l2