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Marianna [84]
3 years ago
12

The enthalpy change, ΔH, for a reaction at constant pressure is defined as: ΔH = ΔE + PΔV. For which of the following reactions

will ΔH be approximately equal to ΔE? Select all that apply. Group of answer choices 2 NO2(g) -> N2(g) + 2 O2(g)
Chemistry
1 answer:
OleMash [197]3 years ago
5 0

The given question is incomplete. The complete question is:

The enthalpy change, ΔH, for a reaction at constant pressure is defined as: ΔH = ΔE + PΔV. For which of the following reactions will ΔH be approximately equal to ΔE? Select all that apply. Group of answer choices

2NO_2(g)\rightarrow N_2(g)+2O_2(g)

Ca(OH)_2(aq)+H_2SO_4(aq)\rightarrow 2H_2O(l)+caSO_4(s)

C(s)+O_2(g)\rightarrow CO_2(g)

None of the above

Answer:  

C(s)+O_2(g)\rightarrow CO_2(g)

Explanation:

Relation of  with  is given by the formula:

\Delta H=\Delta E+{\Delta n_g}RT     as

Where,

\Delta H = enthalpy change

\Delta E= internal energy change

R = Gas constant

T = temperature

\Delta n_g= change in number of moles of gas particles = n_{products}-n_{reactants}

1. For 2NO_2(g)\rightarrow N_2(g)+2O_2(g)

\Delta n_g=n_{products}-n_{reactants}=(3-2)=1

2. For Ca(OH)_2(aq0+H_2SO_4(aq)\rightarrow 2H_2O(l)+CaSO_4(s)

\Delta n_g=n_{products}-n_{reactants}=(0-0)=0

3.  C(s)+O_2(g)\rightarrow CO_2(g)

\Delta n_g=n_{products}-n_{reactants}=(0-0)=0

Thus for reactions 2 and 3,  ΔH be approximately equal to ΔE

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Answer:

See the answer below, please.

Explanation:

The bonds formed between metals and nonmetals are called ionics. These occur between atoms with electronegativity difference. Example: NaCl (Sodium Chloride)

Instead, covalent bonds are formed between two nonmetals (one or more electron pairs are shared). Example: H202 (hydrogen peroxide).

In the case of metal formed bonds, they are called metallic.

6 0
3 years ago
A particle of mass 2.0 kg moves under the influence of the force F(x)=(-5x^2+7x)~\text{N}F(x)=(−5x ​2 ​​ +7x) N. If its speed at
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Answer:

The speed of the particle at x = 4.0 m is 13.66 m/s

Explanation:

The work done by this force between the two points above is given by

W = ∫ F dx

W = ∫⁴₋₄ (-5x² + 7x) dx

W = [(-5x³/3) + (7x²/2)]⁴₋₄

W = [(-5(4³)/3) + (7(4²)/2)] - [(-5(-4)³)/3) + (7((-4)²)/2)] = (-50.6667) - (162.6667) = (- 213.33 J)

Kinetic energy at -4.0 m

At this point, v = 20 m/s

K.E = mv²/2 = 2 × 20²/2 = 400 J

To obtain the kinetic energy at 4 m,

We apply the work-energy theorem which mathematically translates to

The work done in moving a particle from one point to another = Change in kinetic energy of the particle between those two points

W = ΔK.E

Work done between x = - 4m and x = 4 m is - 213.33 J

Hence, ΔK.E = -213.33 J

Change in kinetic energy of the particle between x = - 4m and x = 4m is ΔK.E

ΔK.E = (Kinetic energy at x = 4m) - (kinetic energy at x = - 4m)

- 213.33 J = (mv²/2) - 400

mv²/2 = -213.33 + 400 = 186.67 J

2v² = 2 × 186.67

v² = 186.67

v = 13.66 m/s.

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