91Ó°ÊÓ

Corresponding mass, velocity and charge of different particles are given in table.

Using the relation28-16for radius find the radius of different particles and analyzing the given diagram find the corresponding paths of different particles.

Formulae are as follow:

Where, r is radius, B is magnetic field, v is velocity, m is mass,q is charge on particle.

$m=m_l=8N_1=-q$

Using equation 28-16, find the radius of different paths.

For particle 1

m=2m,V=v,q=q

The path i shows the radius r=2. Hence particle 1 shows the path i

For particle 2,

The path e shows the radius r=0.5.

Hence, particle 2 shows the path e.

For particle 3,

The path c shows the radius r=1

Hence, particle 3 shows the path c.

For particle 4,,

m=3m,V=3v,q=3q

The path a shows the radius r=3

Hence, particle 4 shows the path a.

For particle 5

The path g shows the radius r=4

Hence, particle 5 shows the path g.

For particle 6,

The path j shows the radius r=-2

Hence, particle 6 shows the path j.

For particle 7,

The path d shows the radius r=0.25

Hence, particle 7 shows the path d

For particle 8

The path b shows the radius r=-1

Hence, particle 8 shows the path b

For particle 9,

The path h shows the radius r=-3

Hence, particle 9 shows the path h

For particle 10

$m=m_l=8N_1=-q$
$r=\frac{m\left(8v\right)}{-2qB}=-4\left(\frac{m}{qB}\right)$

The path shows the radius r=-4

Hence, particle 10 shows the path f

For particle 11

$m=3m_{|}=8_{1}q=$0

$r=\frac{\left(3m\right)\left(3w\right)}{\left(0\right)B}=0$

The path shows the radius r=0

Hence, particle 11 shows the path k.

Hence, particles 1 to 11 corresponds to path i, e, c, a, g, j, d, b, h, f, k respectively.