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v = α.
=> dx/dt = α

=> = α/2. t
So, x ∝ t2

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F×BC = Mg×AC
Flsin45° = Mg(l-lcos45°)
=> Mg(-1)

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Suppose partice moved up to a distance = 5
using, v2 = u2 + 2as
=> 0 = 25 - 2gy
=> 2gy = 25
Work done by the gravity = W = Gravitational force)×(displacement)×cos180°
(direction between gravitational force and displacement is 180°)
Work done by the gravity = W = -0.1gy = -1.25 J

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Vmax = Aω
Period of oscillation = T = 2π/ω
=> T = 2πA/Vmax = 0.01 second

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Total initial momentun = 0
Total final momentum = m1v1 + m2v2 = 0
=> 12 × 4 + 4 × v2 = 0
=> v2 = -12
Kinetic energy of 4kg mass = 1/2 × 4 × (-12)2
Kinetic energy of 4kg mass = 288 J

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f = f0 v  )
v + vs





where,
v=velocity of wave
vs=velocity of source. It is positive if source of wave is moving away from observer. It is negative if source of wave is moving towards observer.
10000 = 9500(  300  )
300 + vs





300 + vs = 285
vs = -15ms-1 [negative means that wave-source is approching the observer]
So approching velocity of wave-source = 15ms-1

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Simple harmonic is defined as, x = Asinωt
velocity = dx/dt = v = Aωcosωt
Maximum velocity = Aω
Kinetic energy = 1/2 m v2 = 1/2 m A2ω2cos2ωt
Maximun Kinetic energy = 1/2 m A2ω2
=> (3/4)(1/2 m A2ω2) = 1/2 m A2ω2cos2ωt
=> (3/4) = cos2ωt
=> ωt = &pi/6
=> (2π/T)t = &pi/6
=> (2π/T)t = &pi/6
t = 1/6 s

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Resonance of a open tube of air(approximate)
Approximate frequency = f =  nv
2L






where,
L: length of the cylinder
n = 1, 2, 3...
v = speed of sound
315 = nv/2L .......... (i)
400 = ((n+1)v)/(2L) ................(ii)
Solving (i) and (ii)
n = 3
Lowest frequency of string stretched between fixed points = v/2L = 315/3 = 105 Hz

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Stefan-Boltzmann Law
The energy radiated by a blackbody radiator per second = P
P = AσT4
So energy released by sun = P = 4πR2σT4
Radiant power, incident on Earth, at a distance r from the Sun = Pe
Pe = (πr02/4πr2)(4πR2σT4)
Pe πr02R2σT4
r2

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Fs = mgh
F × 0.2 = 0.2 × 10 × 2.2
F = 22 N

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m1 d + m2 x = 0
x =  m1  d
m2

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Force = change in momentum per unit time
F = (mv-0)/0.1 = 0.15 × 20/0.1 = 30 N

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Ib = Ie - Ic = 5.60 - 5.488 = 0.112
β = Ic/Ib = 5.488/0.11 = 49

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Antimony appears first in Seeback’s thermal electric series.

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&lambda = (1242 eVnm)/(11.2) = 1100 A
Therefore, ultra-violet region

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