Respuesta :
Answer:
Balanced chemical equation:
2[Cr(en)₂(NCS)₂]SCN(s) → [Cr(en)₂(NCS)₂][Cr(en)(NCS)₄](s) + en(g)
Oxidation states: +3 for both reactant and product.
Explanation:
The ethylenediamine has molecular formula C₂H₈N₂, which is called "en" in the compound. The reaction is:
[Cr(en)₂(NCS)₂]SCN(s) → [Cr(en)₂(NCS)₂][Cr(en)(NCS)₄](s) + en(g)
To balance the reaction, the number of elements must be equal on both sides of it. So, we must multiply the reactant by 2:
2[Cr(en)₂(NCS)₂]SCN(s) → [Cr(en)₂(NCS)₂][Cr(en)(NCS)₄](s) + en(g)
The ions NCS⁻ have oxidation number -1, the ethylenediamine has oxydation number 0, and the complex has neutral charge. So, calling the oxidation number of Cr as x:
Reactant
x + 2*0 + 2*(-1) + (-1) = 0
x -3 = 0
x = +3
Product
x + 2*0 + 2*(-1) + x + 0 + 4*(-1) = 0
2x -2 -4 = 0
2x = +6
x = +3
So, the Cr ions in both reactant and product have oxidation number +3.
Answer:
Balanced equation: 2 [Cr(en)₂(NCS)₂](SCN)(s) → en(g) + [Cr(en)₂(NSC)₂][Cr(en)(NCS)₄](s)
Oxidation states on Cr in the reactant and the products: +3
Explanation:
The balanced chemical equation is the following:
2 [Cr(en)₂(NCS)₂](SCN)(s) → en(g) + [Cr(en)₂(NSC)₂][Cr(en)(NCS)₄](s) (1)
In the balanced reaction (1) we have that 2 moles of [Cr(en)₂(NCS)₂](SCN) decompose in 1 mol of ethylenediamine and 1 mol of Cr(en)₂(NSC)₂][Cr(en)(NCS)₄.
Determination of oxidation state of the Cr:
In the reactant of the balanced equation (1), we know that the charge on SCN is -1, so for the complex [Cr(en)₂(NCS)₂](SCN) to be neutral, the charge on the Cr(en)₂(NCS)₂ must be +1, hence the state oxidation on the Cr is:
[tex] 2 (x + 0 + 2 \cdot (-1)) = 2 (+1) [/tex]
where x: is the oxidation state on Cr, 0: is the oxidation state on ethylenediamine since is neutral, and (+1): is the oxidation state on [Cr(en)₂(NCS)₂].
[tex] 2x - 4 = 2 \rightarrow x = +3 [/tex]
So, the oxidation state of Cr in the reactant is +3.
In the products of the balanced equation (1), the charge on the two complex ions must be (+1) for [Cr(en)₂(NSC)₂] and (-1) for [Cr(en)(NCS)₄] since total charge on the complex [Cr(en)₂(NSC)₂][Cr(en)(NCS)₄] is zero (is neutral), so we have:
[tex] [x + 2(0) + 2(-1)] + [x + 0 + 4(-1)] = 0 [/tex]
[tex] 2x - 2 - 4 = 0 [/tex]
[tex] x = +3 [/tex]
Therefore, the oxidation state on Cr is +3 in the two complex ions in the products.
I hope it helps you!