A circle has a radius of 10 inches. Find the approximate length of the arc intersected by a central angle of mc001-1. Jpg 6. 67
1 answer:
The approximate length of the arc intersected by the central angle is 20.94 inches.
The given parameters:
- <em>Radius of the circle, r = 10 inches</em>
- <em>Central angle, </em>
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The approximate length of the arc intersected by the central angle is calculated as follows;
S = rθ
where;
- <em>S is the length of the arc</em>
Substitute the given parameters and solve for the length of the arc
Thus, the approximate length of the arc intersected by the central angle is 20.94 inches.
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A circle has a radius of 10 inches. Find the approximate length of the arc intersected by a central angle of .
Learn more about length of arc here: brainly.com/question/2005046
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Answer:
The Balmer series refers to the spectral lines of hydrogen, associated to the emission of photons when an electron in the hydrogen atom jumps from a level to the level
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The wavelength associated to each spectral line of the Balmer series is given by:
where is the Rydberg constant for hydrogen, and where
is the initial level of the electron that jumps to the level n = 2.
The first few spectral lines associated to this series are withing the visible part of the electromagnetic spectrum, and their wavelengths are:
656 nm (red, corresponding to the transition )
486 nm (green, )
434 nm (blue, )
410 nm (violet, )
All the following lines lie in the ultraviolet part of the spectrum. The limit of the Balmer series, corresponding to the transition , is at 364.6 nm.