e- absorb energy and move to an orbital of higher energy. Falls back down to lower energylevels
releasing the energy. The lines result from the fact that e-'s can only have discrete/quantized energy
levels, they cannot have intermediate energy levels.
The spectrum consists of a series of discrete lines because each line corresponds to a specific energy level transition in the atom or molecule. When an electron moves from one energy level to another, it emits or absorbs a photon with a specific energy corresponding to that transition, leading to the formation of discrete lines in the spectrum.
A spectrum seen in a rainbow is continuous, displaying a range of colors without discrete lines. In contrast, the spectrum of an element is a series of discrete lines corresponding to the specific wavelengths of light absorbed or emitted by that element.
The Bohr model of the atom was able to explain the Balmer series by proposing that electrons orbit the nucleus in quantized, discrete energy levels. The transition of electrons between these levels corresponds to the emission of light at specific wavelengths, which gives rise to the spectral lines observed in the Balmer series.
A spectrum
no
Decay Series
A pulse strain has a structure called a frequency comb. This is a spectrum that has a series of discrete and equally spaced elements.
The Lyman series consists of transitions to the n=1 state, the Balmer series to the n=2 state, and the Paschen series to the n=3 state in the hydrogen atom. Each series represents a specific range of wavelengths or frequencies of electromagnetic radiation emitted by hydrogen when electrons transition between these energy levels.
The line spectrum of the hydrogen atom consists of discrete lines at specific wavelengths corresponding to different electron transitions within the atom. These lines are a result of the energy differences between electron orbitals in the atom. Each line represents a specific electron transition, such as the Lyman, Balmer, and Paschen series.
The Balmer series is a set of spectral lines in the visible region of the electromagnetic spectrum of hydrogen. It consists of four lines in the visible light spectrum resulting from transitions in hydrogen's electron shell to the second energy level. The Balmer series is significant in understanding atomic structure and spectroscopy.
how is time series applied in the business world today
You will need to use the distributive law to solve discrete series by grouping. The distributive law is a(b + c) = ab + ac. You will be removing the common factors as you go.
Fourier series is the sum of sinusoids representing the given function which has to be analysed whereas discrete fourier transform is a function which we get when summation is done.
Discrete means tangible units (In statistics it is individual units in a data). Continuous is a linear/series in ascending/descending form/order of individual units. (In statistics it is the continuous series of unit data)
I believe it to be the Balmer Series.
Harish-Chandra's classification of the discrete series representations of a semisimple connected Lie group is given as follows. If L is the weight lattice of the maximal torus T, a sublattice of it where t is the Lie algebra of T, then there is a discrete series representation for every vector v of L + ρ,
In ascending order of the lower energy state involved in the transition, the first six families of lines in the hydrogen spectrum are: Lyman series Balmer series Paschen series Brackett series Pfund series Humphreys series
a series of light and colors.