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5 months ago

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Payal Gupta

Contributor-Level 10

CV+q9C+3CV+q3C=0

CV+q9CV+3q=0

q=8CV4=2CV

VAB=CV+q9C=3CV9C=V3=183=6volt

New answer posted

5 months ago

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Payal Gupta

Contributor-Level 10

A 2 + a 1 2 + a 2 2 + 2 a 1 a 2 c o s ? = 2 a 2 + 2 a 2 c o s ? = 4 a 2 c o s 2 ( ? 2 )

A = 2 a c o s ( ? 2 ) = 3 a

c o s ( ? 2 ) = 3 2 ? 2 = 3 0 ° 6 0 °

New answer posted

5 months ago

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Payal Gupta

Contributor-Level 10

Here diode-D1 is forced biased and diode-D2 is reversed biased, so

R A B = ( 2 0 / / 2 0 ) + 1 5 = 2 5 Ω

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5 months ago

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Payal Gupta

Contributor-Level 10

V=KlV2V1=l2l1l236=1.801.20=32l2=54cm

Δl=l2l1=5436=18cm

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5 months ago

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Payal Gupta

Contributor-Level 10

According to definition of atomic energy, we can write

E1=E0 (122132)=5E036, andE2=E0 (12212)

E1E2=59xx+4=55+4x=5

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5 months ago

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Payal Gupta

Contributor-Level 10

Using concept of calorimeter, we can write

Gain in heat = Loss in heat

x*L=mcΔTx*3.5*105=3001000*25*4200

x=300*25*42001000*3.5*105=3*25*4235*1000=901000kg=90gm

New answer posted

5 months ago

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Payal Gupta

Contributor-Level 10

Xc=Yc=m1x1+m2x2+m3x3m1+m2+m3=m*0+m*0+m*33m=1m

OC=Xx02+Yc2= (1)2+ (1)2=2m

New answer posted

5 months ago

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Payal Gupta

Contributor-Level 10

 tanθ=dvdx=5 (m/s)/m

dv=5dxdvdt=5dxdt

a=5v=5*20=100m/s2

New answer posted

5 months ago

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Syed Aquib Ur Rahman

Contributor-Level 10

You should know that when the shift in the centre of mass occurs, you can use the principle of moments. With this logic, we can see the shift from the original body as the combination of two parts. The one that remains part and the other that is removed. The formula for the shift is the product of the mass removed and its distance of its centre of mass from the original centre of mass, which is divided by the mass of the remaining part.  

New answer posted

5 months ago

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Syed Aquib Ur Rahman

Contributor-Level 10

To study centre of mass, you need to follow these steps. 

  • Learn the definition with examples. Most importantly, focus on visualising it. 
  • Then approach the centre of mass formulas for discrete particles and continuous bodies.
  • Practice finding the centre of mass for symmetrical and asymmetrical bodies. 
  • Solve problems on the motion of centre of mass and its applications in collisions of particles. 

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