(A) According to Boyle's law,at constant temperature,$PV = k$.$1.$ For $y = P$ and $x = V$,the relation $P = k/V$ represents a hyperbola. Thus,$(A)$ m

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(A) According to Boyle's law,at constant temperature,$PV = k$.$1.$ For $y = P$ and $x = V$,the relation $P = k/V$ represents a hyperbola. Thus,$(A)$ matches $2$.$2.$ For $y = P$ and $x = 1/V$,the relation $P = k(1/V)$ represents a straight line passing through the origin. Thus,$(B)$ matches $3$.$3.$ For $y = PV$ and $x = P$,the relation $PV = k$ represents a horizontal line parallel to the $x$-axis. Thus,$(C)$ matches $1$.

Class 11 Chemistry States of Matter Ideal gas equation and Related gas laws

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Match the following graphs of a gas with their corresponding $y$ and $x$ coordinates:
Graph Coordinates ($y$ vs $x$)
$(A)$ Hyperbola $1. \ y = PV, x = V$
$(B)$ Straight line passing through origin $2. \ y = P, x = V$
$(C)$ Horizontal line parallel to $x$-axis $3. \ y = P, x = 1/V$

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$A-2, B-3, C-1$
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$A-1, B-3, C-2$
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$A-2, B-1, C-3$
D
$A-1, B-2, C-3$

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Ideal gas equation and Related gas laws

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Graph	Coordinates ($y$ vs $x$)
$(A)$ Hyperbola	$1. \ y = PV, x = V$
$(B)$ Straight line passing through origin	$2. \ y = P, x = V$
$(C)$ Horizontal line parallel to $x$-axis	$3. \ y = P, x = 1/V$

Match the following graphs of a gas with their corresponding $y$ and $x$ coordinates:GraphCoordinates ($y$ vs $x$)$(A)$ Hyperbola$1. \ y = PV, x = V$$(B)$ Straight line passing through origin$2. \ y = P, x = V$$(C)$ Horizontal line parallel to $x$-axis$3. \ y = P, x = 1/V$

Similar Questions

An ideal gas will have maximum density when

The densities of air at $25\,^o C$ and $100\,^o C$ are $1.2\ gL^{-1}$ and $0.9\ gL^{-1}$ respectively. Assuming that the air obeys Charles's law,the value of absolute zero of temperature in degree Celsius is .............. $^o C$.

$A$ certain mass of a gas occupies a volume of $2 \,L$ at $STP$. To what temperature must the gas be heated to double its volume, keeping the pressure constant?

Keeping temperature constant,the pressure of $11.2 \ dm^3$ of a gas was increased from $105 \ kPa$ to $420 \ kPa$. What is the new volume of the gas (in $dm^3$)?

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Match the following graphs of a gas with their corresponding $y$ and $x$ coordinates:
Graph Coordinates ($y$ vs $x$)
$(A)$ Hyperbola $1. \ y = PV, x = V$
$(B)$ Straight line passing through origin $2. \ y = P, x = V$
$(C)$ Horizontal line parallel to $x$-axis $3. \ y = P, x = 1/V$