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Which of the following curves represent ...

Which of the following curves represent the Henry's law

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To determine which of the given curves represents Henry's Law, we can follow these steps: ### Step 1: Understand Henry's Law Henry's Law states that the partial pressure of a gas (P) is directly proportional to the mole fraction of that gas (X) in a solution. This relationship can be expressed mathematically as: \[ P = k_H \cdot X \] where \( k_H \) is the Henry's Law constant. ### Step 2: Identify the Variables In the context of the graph provided: - The x-axis represents the mole fraction of the gas in the solution (X). - The y-axis represents the partial pressure of the gas (P). ### Step 3: Analyze the Relationship Since P is directly proportional to X, we can rewrite the equation as: \[ P = k_H \cdot X \] This indicates that as the mole fraction (X) increases, the partial pressure (P) also increases linearly. ### Step 4: Determine the Graph Characteristics A linear relationship between P and X means that the graph will be a straight line. The equation of a straight line can be expressed as: \[ y = mx + c \] In this case: - \( y \) corresponds to \( P \) - \( x \) corresponds to \( X \) - \( m \) is the slope, which is positive since \( k_H \) is a positive constant. - \( c \) is the y-intercept, which is zero in this case because when \( X = 0 \), \( P \) must also be 0 (the line passes through the origin). ### Step 5: Conclusion The correct curve representing Henry's Law will be a straight line that passes through the origin (0,0) on the graph of partial pressure (P) versus mole fraction (X).

To determine which of the given curves represents Henry's Law, we can follow these steps: ### Step 1: Understand Henry's Law Henry's Law states that the partial pressure of a gas (P) is directly proportional to the mole fraction of that gas (X) in a solution. This relationship can be expressed mathematically as: \[ P = k_H \cdot X \] where \( k_H \) is the Henry's Law constant. ### Step 2: Identify the Variables ...
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