Match the entries in List-I with those in Lis | vedclass

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(A) The correct matching is $A-(iii), B-(iv), C-(i), D-(ii)$.$(A)$ The electroweak interaction is a unified theory that combines the electromagnetic a

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(A) The correct matching is $A-(iii), B-(iv), C-(i), D-(ii)$.$(A)$ The electroweak interaction is a unified theory that combines the electromagnetic and weak nuclear forces,effectively reducing the number of fundamental forces from four to three.$(B)$ The force between molecules at distances comparable to their radii is primarily electromagnetic in nature,arising from the interactions of their constituent electrons and nuclei.$(C)$ The strong nuclear force is responsible for the nuclear binding force,which holds quarks together to form nucleons and nucleons together to form the nucleus.$(D)$ Gravitational force is the dominant interaction between bodies of astronomical proportions,such as planets,stars,and galaxies.

$A$. Unified interaction reducing the number of fundamental forces from four to three	$(i)$ Strong interaction
$B$. Force between two molecules separated by a distance near about the sum of the molecular radii	$(ii)$ Gravitational force
$C$. Nuclear binding force	$(iii)$ Electroweak interaction
$D$. Bodies of astronomical proportions	$(iv)$ Electromagnetic interaction

Column-$I$	Column-$II$
$(a)$ Ratio of change in time period of a simple pendulum with temperature to its original time period	$(i) \, \alpha \Delta T$
$(b)$ Ratio of the value of a length to its scale reading	$(ii) \, T$
$(c)$ Reciprocal of coefficient of volume expansion for an ideal gas of constant pressure	$(iii) \, (1 + \alpha \Delta T)$
$(d) \, \frac{F}{YA} =$	$(iv) \, \frac{1}{2} \alpha \Delta T$

List-$I$	List-$II$
$(A)$ Mass density	$(I)$ $[ML^2T^{-3}]$
$(B)$ Impulse	$(II)$ $[MLT^{-1}]$
$(C)$ Power	$(III)$ $[ML^2T^0]$
$(D)$ Moment of inertia	$(IV)$ $[ML^{-3}T^0]$

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Match List-$I$ with List-$II$.
List-$I$ List-$II$
$(A)$ Mass density $(I)$ $[ML^2T^{-3}]$
$(B)$ Impulse $(II)$ $[MLT^{-1}]$
$(C)$ Power $(III)$ $[ML^2T^0]$
$(D)$ Moment of inertia $(IV)$ $[ML^{-3}T^0]$
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