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Calculate value of (X+Y+Z)/(10), here X ...

Calculate value of `(X+Y+Z)/(10)`, here X is O-N-O bond angle in `NO_(3)^(-)` Y is O-N-O bond angle in `NO_(2)^(+)` and Z is F-Xe-F adjacent bond angle in `XeF_(4)`.

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To solve the problem, we need to calculate the values of X, Y, and Z based on the bond angles in the given compounds, and then find the value of \((X + Y + Z) / 10\). ### Step 1: Determine the bond angle X in \(NO_3^-\) - The structure of the nitrate ion (\(NO_3^-\)) is trigonal planar due to resonance, with nitrogen at the center and three oxygen atoms surrounding it. - The bond angle between the oxygen atoms (O-N-O) in \(NO_3^-\) is \(120^\circ\). - Therefore, \(X = 120^\circ\). ### Step 2: Determine the bond angle Y in \(NO_2^+\) - The structure of the nitronium ion (\(NO_2^+\)) is linear, with nitrogen at the center and two oxygen atoms. - The bond angle between the oxygen atoms (O-N-O) in \(NO_2^+\) is \(180^\circ\). - Therefore, \(Y = 180^\circ\). ### Step 3: Determine the bond angle Z in \(XeF_4\) - The structure of xenon tetrafluoride (\(XeF_4\)) is square planar, with xenon at the center and four fluorine atoms surrounding it. - The adjacent bond angle between the fluorine atoms (F-Xe-F) is \(90^\circ\). - Therefore, \(Z = 90^\circ\). ### Step 4: Sum the values of X, Y, and Z - Now we can sum the values: \[ X + Y + Z = 120^\circ + 180^\circ + 90^\circ = 390^\circ \] ### Step 5: Calculate \((X + Y + Z) / 10\) - Finally, we divide the sum by 10: \[ \frac{X + Y + Z}{10} = \frac{390^\circ}{10} = 39 \] ### Final Answer Thus, the value of \((X + Y + Z) / 10\) is \(39\). ---

To solve the problem, we need to calculate the values of X, Y, and Z based on the bond angles in the given compounds, and then find the value of \((X + Y + Z) / 10\). ### Step 1: Determine the bond angle X in \(NO_3^-\) - The structure of the nitrate ion (\(NO_3^-\)) is trigonal planar due to resonance, with nitrogen at the center and three oxygen atoms surrounding it. - The bond angle between the oxygen atoms (O-N-O) in \(NO_3^-\) is \(120^\circ\). - Therefore, \(X = 120^\circ\). ### Step 2: Determine the bond angle Y in \(NO_2^+\) ...
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