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katen-ka-za [31]
2 years ago
7

What is the correct equilibrium constant expression for this equation? 2 upper C upper o upper F subscript 2 (g) double arrow up

per C upper o subscript 2 (g) plus upper C upper F subscript 4 (g). K subscript e q equals StartFraction StartBracket upper C upper o upper F subscript 2 EndBracket superscript 2 over StartBracket upper C upper O subscript 2 EndBracket StartBracket upper C upper F subscript 4 EndBracket EndFraction. K subscript e q equals StartFraction StartBracket Upper C upper o subscript 2 EndBracket StartBracket upper C upper F subscript 4 EndBracket over StartBracket upper C upper O upper f subscript 2 EndBracket superscript 2 EndFraction. K subscript e q equals StartFraction StartBracket upper C upper O subscript 2 EndBracket StartBracket upper C upper F subscript 4 EndBracket over 2 StartBracket upper C upper O upper F subscript 2 EndBracket EndFraction.
Mathematics
1 answer:
Alekssandra [29.7K]2 years ago
3 0

The correct equilibrium constant expression for this equation is;

\rm K_{eq}=\dfrac{(C0_2)(CF_4)}{(COF_2)^2}

Given

Consider the equation below.

\rm {2COF_2(g)}\rightleftharpoons C0_2(g)+CF_4(g)

<h3>What are Species?</h3>

In an equilibrium constant expression, you do not include the solid substances; only gases and dissolved substances.

<h3>Equilibrium constant expression;</h3>

It is the quotient of the product of the concentrations of the species on the right-hand side of the equilibrium equation, each raised to its corresponding coefficient, and the product of the concentrations of the species on the left-hand side, each raised to its corresponding coefficient.

Therefore,

The correct equilibrium constant expression for this equation is;

\rm K_{eq}=\dfrac{(C0_2)(CF_4)}{(COF_2)^2}

Hence, the correct equilibrium constant expression for this equation is;

\rm K_{eq}=\dfrac{(C0_2)(CF_4)}{(COF_2)^2}.

To know more about Equilibrium constant click the link is given below.

brainly.com/question/19240570

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What is the product of (2p+7)(3p+4p-3)
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Answer:

The answer is C=6p3 + 29p2 + 22p – 21

Step-by-step explanation:

To calculate the product, we need to multiply each member of each multiplier:

(2p + 7)(3p2 + 4p – 3) = 2p · 3p² + 2p · 4p + 2p · -3 + 7 ·3p² + 7 · 4p + 7 · -3

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Therefore, the product of (2p + 7)(3p2 + 4p – 3) is 6p³ + 29p² + 22p -21

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