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 alt="8. Describe all possible energy transitions that can be emitted from an electron in the E_(4) level as it moves to the E_(1) level.
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8. Describe all possible energy transitions that can be emitted from an electron in the E_(4) level as it moves to the E_(1) level. Record Answer Sentence Starters
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The possible energy transitions from the $E_{4}$ level to the $E_{1}$ level are as follows:<br /><br />1. $E_{4} \rightarrow E_{3}$<br />2. $E_{4} \rightarrow E_{2}$<br />3. $E_{4} \rightarrow E_{1}$<br />4. $E_{3} \rightarrow E_{2}$<br />5. $E_{3} \rightarrow E_{1}$<br />6. $E_{2} \rightarrow E_{1}$<br /><br />Each transition corresponds to the emission of a photon with an energy equal to the energy difference between the two levels involved.
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## Step 1: <br />Identify the possible energy transitions from the $E_{4}$ level to the $E_{1}$ level. <br /><br />### The formula for calculating the energy of an electron in an energy level is given by \(E_{n} = -\frac{13.6 \text{ eV}}{n^{2}}\), where \(n\) is the principal quantum number.<br /><br />## Step 2: <br />Calculate the energy difference between each pair of levels from $E_{4}$ to $E_{1}$.<br /><br />### The energy difference between two levels is given by \(\Delta E = E_{f} - E_{i}\), where \(E_{f}\) is the final energy level and \(E_{i}\) is the initial energy level.<br /><br />## Step 3: <br />List all possible transitions based on the calculated energy differences.
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