As per analysis for previous years, it has been observed that students preparing for NEET find Physics out of all the sections to be complex to handle and the majority of them are not able to comprehend the reason behind it. This problem arises especially because these aspirants appearing for the examination are more inclined to have a keen interest in Biology due to their medical background.
Furthermore, sections such as Physics are dominantly based on theories, laws, numerical in comparison to a section of Biology which is more of fact-based, life sciences, and includes substantial explanations. By using the table given below, you easily and directly access to the topics and respective links of MCQs. Moreover, to make learning smooth and efficient, all the questions come with their supportive solutions to make utilization of time even more productive. Students will be covered for all their studies as the topics are available from basics to even the most advanced. .
Q1. The dimensions of permittivity ε0 areThe dimensions of permittivity ε0 are
Solution
(b) F=1/(4πε0 ) (q1 q2)/r2
⇒ ε0=(|q1 ||q2 |)/([F][r2])=[A2 T2 ]/([MLT-2 ][L2])=[A2 T4 M-1 L-3]
(b) F=1/(4πε0 ) (q1 q2)/r2
⇒ ε0=(|q1 ||q2 |)/([F][r2])=[A2 T2 ]/([MLT-2 ][L2])=[A2 T4 M-1 L-3]
Q2.Which one of the following is not a unit of Young’s modulus?
Solution
(a) Young’s modulus Y=stress/strain=N/m2 or pascal (in SI system)
And Y=dyne/cm2 (in CGS system)
Then, Nm(-1) is not the unit of Young’s modulus.
(a) Young’s modulus Y=stress/strain=N/m2 or pascal (in SI system)
And Y=dyne/cm2 (in CGS system)
Then, Nm(-1) is not the unit of Young’s modulus.
Q3. The unit of surface tension in SI system is
Solution
(b) Surface tension=Force/Length=newton/metre
(b) Surface tension=Force/Length=newton/metre
Q4. The speed (v) of ripples on the surface of water depends on surface tension (σ), density (ρ) and wavelength (λ). The square of speed (v) is proportional to
Solution
(a) Let v∝σa ρb λc Equating dimensions on both sides.
[M0 LT-1 ]∝[MT-2 ]a [ML-3 ]b [L]c
∝[M](a+b) [L](-3b+c) [T](-2a)
Equating the powers of M, L, T on both sides, we get a+b=0 -3b+c=1 -2a=-1
Solving, we get a=1/2,b=-1/2,c=-1/2
∴ v∝σ(1/2) ρ(-1/2) λ(-1/2)
∴ v2∝σ/ρλ
(a) Let v∝σa ρb λc Equating dimensions on both sides.
[M0 LT-1 ]∝[MT-2 ]a [ML-3 ]b [L]c
∝[M](a+b) [L](-3b+c) [T](-2a)
Equating the powers of M, L, T on both sides, we get a+b=0 -3b+c=1 -2a=-1
Solving, we get a=1/2,b=-1/2,c=-1/2
∴ v∝σ(1/2) ρ(-1/2) λ(-1/2)
∴ v2∝σ/ρλ
Q5.The dimension of 1/2 ϵ0 E2, where ϵ0 is permittivity of free space and E is electric field, is
Solution
(c) [1/2 ∈0 E2 ]= [Energy density]
=(ML2 T-2/L3 =ML-1 T-2
(c) [1/2 ∈0 E2 ]= [Energy density]
=(ML2 T-2/L3 =ML-1 T-2
Q6. If the dimensions of a physical quantity are given by Ma Lb Tc, then the physical quantity will be
Solution
(a)Pressure if a =1,b =-1,c =-2
(a)Pressure if a =1,b =-1,c =-2
Q7.The dimensional formula of modulus of rigidity is
Solution
(d) Modulus of rigidity η=(F/A)/ϕ Dimensions of η=[MLT-2 ]/[L2 ]
=[ML-1 T-2]
(d) Modulus of rigidity η=(F/A)/ϕ Dimensions of η=[MLT-2 ]/[L2 ]
=[ML-1 T-2]
Q8.SI unit of pressure is
Solution
(a)Pascal
(a)Pascal
Q9.The dimensional formula of capacitance in terms of M,L,T and I is
Solution
(d) Capacitances C=Q/V=QQ/W=Q2/W=(I2 t2)/W,
[C]=([I2 T2])/([ML2 T-2])=[M-1 L-2 T4 I2]
(d) Capacitances C=Q/V=QQ/W=Q2/W=(I2 t2)/W,
[C]=([I2 T2])/([ML2 T-2])=[M-1 L-2 T4 I2]
Q10. Which of the following groups have different dimensions
Solution
(d)Dipole moment, electric flux, electric field
(d)Dipole moment, electric flux, electric field