Request a call back

Join NOW to get access to exclusive study material for best results

Class 12-science H C VERMA Solutions Physics Chapter 19 - Electric Current through Gases

Electric Current through Gases Exercise 352

Solution 1

Force is given as:

   

and    

   

For time period 'dt'

   

Also,

   (for positive ion)

   

Taking ratio of (1) and (2), we get

   

Solution 2

We know,

  

and   

  

(a)  m

(b)   

t=1.5ns

Electric Current through Gases Exercise 353

Solution 3

We know,

  

If P becomes half then L will double.

  Pressure required= m of Hg.

Solution 4

We know,

  

  

 mm

Solution 5

  

And

  

  

  

  

(a) If T=300K then,

  

(b) If T=2000K then,

  

(c) If T=3000K then,

  

Solution 6

We know,

  

For   

  

For   

  

Dividing eq (1) and (2), we get

  

 A

Solution 7

We know,

  

Also,

  

  

Taking log and solving we get,

T=2391.85K

Solution 8

  and   

Dividing both equations above we get,

  

  

  

Solution 9

We know,

  [AS emissivity is 1]

  

T=2114.7K

Also,

  

 mA

Solution 10

We know,

  

Differentiating we get

  

Now, dividing above equations we get,

  

  [ ]

 kΩ 

Solution 11

Plate have voltage of 50V or 60V, so its acts as saturation current.

Hence, for other value of voltages current is 20mA.

Solution 12

We know,

  

  

  and   

Also,

  

  

  

Now,

 W

Solution 13

Amplification factor is:

  

Solution 14

We know,

  

Solution 15

We know,

 mA

Solution 16

We know,

  

  

and   

  

Also, we know

  

Solution 17

(a)  mA

(b)  V

Solution 18

(a)   

  [As  ]

  

And thus, grid voltage should be charged by,

  

(b)   

  

 V

or   

 V

Solution 19

(a)   

  

 mA

(b)   

Differentiating above equation we get

  

Also,   

(c)   

(d)   

Solution 20

  

Differentiating we get,

  

  

Comparing (1) and (2) we get

  

  

or   

Solution 21

We know,

  

  

RL = 60kΩ  

Electric Current through Gases Exercise 354

Solution 22

Voltage gain,   

Case 1:   

  

  

Case 2:  

  

  

Solving equation (1) and (2)

We get:   

And   

Solution 23

Resistances are connected in parallel, thus equivalent resistance is given as:

  

  

Also, equivalent conductance is given as:

  

Now,

Equivalent amplification is given as:

  

Which is same as individual mutual conductance.

Get Latest Study Material for Academic year 24-25 Click here
×