Color Name Value As As Decimal Tolerance Figure Multiplier Black х1 ±20% 4th Color Tolerance Value (±%) Brown 1 х 101 ±1% Red х 10° +2% 3rd Color Decimal Muitiplier Orange x 103 Yellow х 10° +5% 2nd Color 2nd Figure Green x 105 ±0.5% Blue x 10° ±0.25% 1st Color 1st Figure Violet 7 x 10' ±0.1% x 10 x 10 Grey 8 ±0.05% Above shown resistor's colors are White +10% Brown, Black, Orange and Golden so its value is 10 x 1000 = 10000n or 10Kn with a tolerance of 25% Golden x 101 +5% Silver x 102 +10% During the labs, students gain experience in how to read the value of each resistor from the color code it has by using the above table. Study the above table and match the resistors with corresponding values. Windows'u Etkinleştir 24 N ±%5 5.2 ΜΩ +%5 300 N ±%5 2.6 ΜΩ +%5 2.3 ΜΩ +%10 s'u2.2 kN +%5k ign Ayarlar'a g

Color Name Value As As Decimal Tolerance Figure Multiplier Black х1 ±20% 4th Color Tolerance Value (±%) Brown 1 х 101 ±1% Red х 10° +2% 3rd Color Decimal Muitiplier Orange x 103 Yellow х 10° +5% 2nd Color 2nd Figure Green x 105 ±0.5% Blue x 10° ±0.25% 1st Color 1st Figure Violet 7 x 10' ±0.1% x 10 x 10 Grey 8 ±0.05% Above shown resistor's colors are White +10% Brown, Black, Orange and Golden so its value is 10 x 1000 = 10000n or 10Kn with a tolerance of 25% Golden x 101 +5% Silver x 102 +10% During the labs, students gain experience in how to read the value of each resistor from the color code it has by using the above table. Study the above table and match the resistors with corresponding values. Windows'u Etkinleştir 24 N ±%5 5.2 ΜΩ +%5 300 N ±%5 2.6 ΜΩ +%5 2.3 ΜΩ +%10 s'u2.2 kN +%5k ign Ayarlar'a g

University Physics Volume 3

17th Edition

ISBN:9781938168185

Author:William Moebs, Jeff Sanny

Publisher:William Moebs, Jeff Sanny

Chapter3: Interference

Section: Chapter Questions

Problem 49P: What is the distance moved by the traveling mirror of a Michelson interferometer that corresponds to...

See similar textbooks

Similar questions

What image will one see if a hologram is recorded using monochromatic light but its image is viewed in white light? Explain.
Is higher resolution obtained in a microscope with red or blue light? Explain your answer.
Why won’t two small sodium lamps, held close together, produce an interference pattern on a distant screen? What if the sodium lamps were replaced by two laser pointers held close together?
birds of prey have keen eyesight. If the pupil of an eagle has diameter of 10mm, at what altitude could it fly and still see clearley a mouse 7cm long? consider wavelength=550nm.
How is the coherence of light sources essential for holography?
Find the X-ray wavelength that would give a third order reflection (i.e. n = 3) with an angleof 39.42ᵒ from planes of atoms with a spacing of 3.26 Å
In a certain photo-chemical experiment, the light from a sodium lamp at 589.0 nmneeds to be diffracted at an angle of 55 degrees in thesecond diffraction order. Howmany lines/mm would your grating need to have in orderto do this?
The distance between atoms in a molecule is about 10-8 cm . Can visible light be used to “see” molecules?
The first-order Bragg angle for a certain crystal is 12.1°. What is the second-order angle?
Suppose you are looking down at a highway from a jetliner flying at an altitude of 6.0 km. How far apart must two cars be if you are able to distinguish them? Assume that =550 nm and that the diameter of your pupils is 4.0 mm.
As a single crystal is rotated in an x-ray spectrometer (Fig. 3.22a), many parallel planes of atoms besides AA and BB produce strong diffracted beams. Two such planes are shown in Figure P3.38. (a) Determine geometrically the interplanar spacings d1 and d2 in terms of d0. (b) Find the angles (with respect to the surface plane AA) of the n = 1, 2, and 3 intensity maxima from planes with spacing d1. Let = 0.626 and d0 = 4.00 . Note that a given crystal structure (for example, cubic) has interplanar spacings with characteristic ratios, which produce characteristic diffraction patterns. In this way, measurement of the angular position of diffracted x-rays may be used to infer the crystal structure. Figure P3.38 Atomic planes in a cubic lattice.
Calculate the wavelength of light that produces its first minimum at an angle of 36.9° when falling on a single slit of width 1.00 m.