Questions: Part D Cs with atomic number 55 and mass number 137 Enter your answers as integers separated by commas. Np, Nn, Ne= Part E Pt with atomic number 78 and mass number 194 Enter your answers as integers separated by commas. Np, Nn, Ne=

Part D
Cs with atomic number 55 and mass number 137

Enter your answers as integers separated by commas.
Np, Nn, Ne=

Part E
Pt with atomic number 78 and mass number 194

Enter your answers as integers separated by commas.
Np, Nn, Ne=
Transcript text: Part D \[ { }_{55}^{137} \mathrm{Cs} \] Enter your answers as integers separated by commas. \[ N_{\mathrm{p}}, N_{\mathrm{n}}, N_{\mathrm{e}}= \] $\square$ Submit Request Answer Part E \[ { }_{78}^{194} \mathrm{Pt} \] Enter your answers as integers separated by commas. \[ N_{\mathrm{p}}, N_{\mathrm{n}}, N_{\mathrm{e}}= \] $\square$ Submit Request Answer
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Solution

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Solution Steps

Step 1: Identify Atomic Number and Mass Number
  • For \({ }_{55}^{137} \mathrm{Cs}\):
    • The atomic number (\(Z\)) is 55.
    • The mass number (\(A\)) is 137.
Step 2: Calculate Number of Protons (\(N_{\mathrm{p}}\))
  • The number of protons (\(N_{\mathrm{p}}\)) is equal to the atomic number.
  • For \({ }_{55}^{137} \mathrm{Cs}\), \(N_{\mathrm{p}} = 55\).
Step 3: Calculate Number of Neutrons (\(N_{\mathrm{n}}\))
  • The number of neutrons (\(N_{\mathrm{n}}\)) is the difference between the mass number and the atomic number.
  • For \({ }_{55}^{137} \mathrm{Cs}\), \(N_{\mathrm{n}} = 137 - 55 = 82\).
Step 4: Calculate Number of Electrons (\(N_{\mathrm{e}}\))
  • In a neutral atom, the number of electrons (\(N_{\mathrm{e}}\)) is equal to the number of protons.
  • For \({ }_{55}^{137} \mathrm{Cs}\), \(N_{\mathrm{e}} = 55\).
Step 5: Compile Results
  • For \({ }_{55}^{137} \mathrm{Cs}\), the values are:
    • \(N_{\mathrm{p}} = 55\)
    • \(N_{\mathrm{n}} = 82\)
    • \(N_{\mathrm{e}} = 55\)
Step 6: Format the Answer
  • Enter the results as integers separated by commas: \(55, 82, 55\)

Final Answer

\(\boxed{55, 82, 55}\)

Final Answer

\(\boxed{78, 116, 78}\)

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