16.67N
15.67N
14.67N
18.67N
Correct answer is A
W = mg = 0.5 x 10 = 5 N
Since it's light, neglect the weight of the metre rule.
The effective tension T acting in the vertical direction = T sin 30°
From the second condition of equilibrium, sum of clockwise moments equal sum of anticlockwise moments
Taking moment at E
⇒ T sin 30° x 30 = 5 x 50
⇒ ∴T=250
T = \(\frac{250}{15}\) = 16.67N
20
250
200
500
Correct answer is D
Ep = 2.2kV = 2200V; Es=110V; Ns=25; Np=?
=\(\frac{E_p}{E_s}\) = \(\frac{N_p}{N_s}\)
= \(\frac{2200}{110}\) = \(\frac{N_p}{25}\)
=110 × Np = 2200 × 25
=\(N_p\) = \(\frac{55,000}{110}\)
∴\(N_p\) = 500 turns
the principle of the reversibility of light
the principle of the rectilinear propagation of light
Huygen’s principle
the principle of total internal reflection of light
Correct answer is B
The pinhole camera works on the principle of the rectilinear propagation of light. This principle states that light travels in straight lines. When light passes through the tiny hole in a pinhole camera, it forms an inverted image on the opposite side of the camera. The size of the image depends on the distance between the object and the pinhole
(i) and (iii) only
(i), (ii) and (iv) only
(i) and (iv) only
(ii) and (iii) only
Correct answer is D
The S.I unit of heat capacity is JK-1 and it is an extensive property as it depends on the amount of substance present.
Therefore, (i) and (iv) only are not true
2 diopters
2.5 diopters
0.5 diopters
3 diopters
Correct answer is A
The patient cannot see clearly an object closer than 50 cm
Therefore, the patient needs a lens that would enable him see clearly, objects placed 25 cm from the lens
So, we take the object to a distance of 25 cm from the lens so that the image forms at 50 cm in front of the lens
u=25cm ;v=-50cm (virtual image); p=
\(\frac{1}{f}\)=\(\frac{1}{u}\) + \(\frac{1}{v}\)
⇒\(\frac{1}{f}\) =\(\frac{1}{50}\)
⇒\(\frac{1}{f}\) = \(\frac{1}{25}\)-\(\frac{1}{50}\)
⇒\(\frac{1}{f}\) = f = 50cm =0.5m
⇒\(\frac{1}{f}\) = \(\frac{2-1}{50}\)
p = \(\frac{1}{f}\)
p = \(\frac{1}{0.5}\)
p = 2 diopters
; The patient needs a converging lens with a power of 2 diopters