Chapter 2 Review Flashcards

1
Q

wavelength (λ)

A

distance between two peaks or troughs in a wave

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2
Q

frequency (v)

A

points to the number of waves (cycles) per second that pass a given point in space

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3
Q

speed (c)

A

the speed of light (c) = 2.9979 x 10^8 m/s

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4
Q

Inverse relation with λ and v

A

All electromagnetic radiation travel with speed of light, c, short-wavelength radiation must have a high frequency

λv = c

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5
Q

Planck’s constant

A

6.626 x 10^-34 J/s

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6
Q

quantized energy

A

energy can occur in discrete packets, or quanta

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7
Q

Finding quantum of energy

A

Delta * E = hv

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8
Q

Energy of photons

A

E = hv = (hc/λ)

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9
Q

photoelectric effect

A

when v < v-subzero, no electrons are emitted regardless of the intensity of light

when v > v-subzero, the number of electrons increases with light intensity

when v > v-subzero, the kinetic energy of emitted electrons increase linearly with the light frequency

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10
Q

photoelectric equation

A

KE = (1/2)mv^2 = hv -hv-subzero

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11
Q

Theory of relativity

A

E = mc^2

Energy has mass

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12
Q

De Brogile’s equation

A

Calculates the wavelength of a particle

λ = h / mv

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13
Q

diffraction

A

the result of light scattering

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14
Q

scattered light

A

can interfere constructively, producing a bright area
can interfere destructively to produce dark spots

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15
Q

continuous spectrum

A

when white light is passed through a prism, contains all wavelengths that are visible to the human eye

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16
Q

Line spectrum

A

hydrogen emission spectrum, displays only a few lines, with each line corresponding to discrete wavelengths

indicates the energy of the electron on the hydrogen atom is quantized

17
Q

standing waves

A

stationary waves that do not travel along any length

only certain orbits have a circumference into which whole number wavelengths of standing electron waves will fit

other waves produce destructive interference of the standing electron wave

18
Q

wave function

A

a function of the coordinates of the electron’s position in 3D space

19
Q

Dual nature of light

A

Light exhibits both wave properties and particle properties

20
Q

probability distribution

A

indicates the probability of finding an electron near a particular point in space

21
Q

radial probability distribution

A

plots the total probability of finding an electron in each spherical shell versus the distance from the nucleus

(can also be interpreted as a cross section of a given orbital)

22
Q

Atomic Theory

A

Atoms of a given element are identical, and different atoms of different elements are therefore different.

Compounds are formed when atoms of different elements combine with each other.

A given compound always has the same relative numbers and types of atoms.

23
Q

Composition of the atom

A

Protons: Found in the nucleus, has a positive charge. Charge is equal in magnitude to the electron’s charge.

Electrons: Found outside of the nucleus, is negatively charged

Neutrons: Found inside the nucleus, virtually the same mass of a proton. No charge

24
Q

Isotopes

A

Atoms with the same number of protons but different numbers of neutrons are isotopes

25
Ions
Atoms that are assigned a net charge by either gaining or losing an electron
26
Positive ions (cations)
atoms that lose an electron
27
Anions
Atoms turned negative when electrons are added (attracted to the anode)
28
Bohr Model
Orbiting electrons will reside on specific energy levels (think of the solar system orbits) Closer to the nucleus, the lower the energy. More outside the nucleus, the higher the energy
29
Transition of electrons
Change in Energy = E(final) - E(initial) final number is smaller, implies that energy is converted because this equation gives a negative number. The energy that transitioned can be emitted as energy or as light
30
Quantum Model for Hydrogen Atom (energy level available)
E = -2.178 x 10^-18 J (Z^2 / n^2) n is an integer Z is the nuclear charge
31
number of orbitals
mL = 2L + 1
32
spin number
1/2 or -1/2
33
principle quantum numbers
n Can be 1, 2, 3, etc.
34
angular quantum number
L Defines shape of orbital L = 0, ... n-1 [0, s] [1, p] [2, d] [3, f] [4, g] [5, h] The value of L also affects subshell, increases s, p, d, f
35
magnetic quantum number (ml)
2l + 1 orbitals or -l ...0... l