Chapter 11: Problem 123
Give the electron configurations for the following atoms. Use the noble gas notation.
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Chapter 11: Problem 123
Give the electron configurations for the following atoms. Use the noble gas notation.
These are the key concepts you need to understand to accurately answer the question.
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When lithium salts are heated in a flame, they emit red light. When copper salts are heated in a flame in the same manner, they emit green light. Why do we know that lithium salts will never emit green light, and copper salts will never emit red light?
How does the attractive force that the nucleus exerts on an electron change with the principal energy level of the electron?
In each of the following sets of elements, indicate which element has the smallest atomic size. a. \(\mathrm{Ba}, \mathrm{Ca}, \mathrm{Ra}\) b. \(P, S i, A l\) \(\mathrm{c} . \mathrm{Rb}, \mathrm{Cs}, \mathrm{K}\)
To which element does each of the following electron configurations correspond? a. \(18^{2} 2 s^{2} 2 p^{6} 3 s^{2} 3 p^{6} 4 s^{2} 3 d^{10} 4 p^{4}\) b. \(1 s^{2} 2 s^{2} 2 p^{6} 3 s^{2} 3 p^{6} 4 s^{2} 3 d^{1}\) c. \(1 s^{2} 2 s^{2} 2 p^{6} 3 s^{2} 3 p^{4}\) d. \(1 s^{2} 2 s^{2} 2 p^{6} 3 s^{2} 3 p^{6} 4 s^{2} 3 d^{10} 4 p^{6} 5 s^{2} 4 d^{10} 5 p^{5}\)
In the text (Section 11.6 ) it was mentioned that current theories of atomic structure suggest that all matter and all energy demonstrate both particle- like and wave-like properties under the appropriate conditions, although the wave-like nature of matter becomes apparent only in very small and very fast- moving particles. The relationship between wavelength \((\lambda)\) observed for a particle and the mass and velocity of that particle is called the de Broglie relationship. It is $$ \lambda=h / m v $$ in which \(h\) is Planck's constant \(\left(6.63 \times 10^{-34} \mathrm{~J} \cdot \mathrm{s}\right), * m\) represents the mass of the particle in kilograms, and \(v\) represents the velocity of the particle in meters per second. Calculate the "de Broglie wavelength" for each of the following, and use your numerical answers to explain why macroscopic (large) objects are not ordinarily discussed in terms of their "wave-like" properties. a. an electron moving at 0.90 times the speed of light b. a \(150-\mathrm{g}\) ball moving at a speed of \(10 . \mathrm{m} / \mathrm{s}\) c. a 75 -kg person walking at a speed of \(2.0 \mathrm{~km} / \mathrm{h}\)
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