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Question
the atom and atomic theory test study guide
- explain in detail the accomplishments of aristotle, the curies, bohr, chadwick, dalton,
democritus, pauli, planck, rutherford and thomson.
- heed of my cats, \handsome jack,\ weighs a whopping 22.4 lbs. the vet tells me that
jack needs to come down to 15 lbs. calculate how many grams that jack needs to lose.
- compare and contrast alpha, beta and gamma radiation.
- draw a simple electromagnetic spectrum. draw arrows from increasing to decreasing energy,
frequency and wavelengths. what wavelengths have more than 1 type of wave? what are they?
- explain the four forces of nature. list them from strongest to weakest.
- what is max plancks formula? what does it help to explain?
- compare and contrast quantum and classical state of an atom.
- how many protons(p), neutrons(n), and electrons(e) in mg? (round the atomic masses to whole
numbers)
- how many protons(p), neutrons(n), and electrons(e) in u? (round the atomic masses to whole
numbers)
- how many protons(p), neutrons(n), and electrons(e) in bi? (round the atomic masses to whole
numbers)
- how many protons(p), neutrons(n), and electrons(e) in au? (round the atomic masses to whole
numbers)
- how many protons(p), neutrons(n), and electrons(e) in sr? (round the atomic masses to whole
numbers)
- how many protons(p), neutrons(n), and electrons(e) in k? (round the atomic masses to whole
numbers)
- use roygbiv to draw the visible spectrum and label which ends have higher/lower energy,
frequency and wavelengths.
- compare and contrast the sizes of the atomic particles, electrons, neutrons and protons.
complete the following frequency problems. use the formula: 2.99792108m/s = c = l n.
- a wave is 975nm; find its frequency.
- a wave is 842000000hz; find its wavelength.
- a wave is 500nm. whats its frequency?
- a 4.29*1013hz wave. whats its wavelength?
draw bohr models (orbital box diagrams) for the following elemental atoms. 20) al, 21) n, 22)
ne, 23) li
Step1: Recall relevant physics formulas
The speed - of - light formula is $c = \lambda
u$, where $c = 2.99792\times10^{8}\text{m/s}$ is the speed of light, $\lambda$ is the wavelength, and $
u$ is the frequency.
Step2: Solve problem 16
First, convert the wavelength $\lambda = 975\text{nm}=975\times10^{- 9}\text{m}$ to SI units. Then, from $c=\lambda
u$, we can solve for $
u$: $
u=\frac{c}{\lambda}=\frac{2.99792\times10^{8}\text{m/s}}{975\times10^{-9}\text{m}}\approx3.075\times10^{14}\text{Hz}$.
Step3: Solve problem 17
Given $
u = 842000000\text{Hz}$, from $c = \lambda
u$, we can solve for $\lambda$: $\lambda=\frac{c}{
u}=\frac{2.99792\times10^{8}\text{m/s}}{842000000\text{Hz}}\approx0.356\text{m}$.
Step4: Solve problem 18
Given $\lambda = 500\text{nm}=500\times10^{-9}\text{m}$, from $c=\lambda
u$, we can solve for $
u$: $
u=\frac{c}{\lambda}=\frac{2.99792\times10^{8}\text{m/s}}{500\times10^{-9}\text{m}} = 5.99584\times10^{14}\text{Hz}$.
Step5: Solve problem 19
Given $
u = 4.29\times10^{13}\text{Hz}$, from $c=\lambda
u$, we can solve for $\lambda$: $\lambda=\frac{c}{
u}=\frac{2.99792\times10^{8}\text{m/s}}{4.29\times10^{13}\text{Hz}}\approx6.99\times10^{-6}\text{m}$.
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- $\approx3.075\times10^{14}\text{Hz}$
- $\approx0.356\text{m}$
- $\approx5.99584\times10^{14}\text{Hz}$
- $\approx6.99\times10^{-6}\text{m}$