In circuit (Fig.P.18.3). there is negligible potential drop between B and E. if. P is 100. Calculate 
(i) base current 
(ii) collector's current 
(iv) potential drop across `\R_C` 
(iv) `\V_{CE}`

(Ans: 11.25 μA. 1.125 mA, 1.125 V, 7.875 V) 



Given:

Voltage at Collector = `\V_{CC}` =  9 V

Voltage at Base Current = `\V_{BC}` =  0 V

Load resistance = `\R_C` = 1 kΩ = 1x10³ Ω

Base resistance = `\R_B` = 800 kΩ = 800x10³ Ω

Current gain = Î² = 100



To Find:

1. Base Current = `\I_B` = ?

2Collector Current = `\I_C` = ?

3Potential Drop at `\R_C` = `\V_{R_C}` = ?

4Potential at emitter = `\V_{C_E}` = ?



Solution:

1. Base Current = `\I_B` = ?


`\V_{C_C}` = `\I_B` `\R_B`  +  `\V_{B_E}`

or 

`\I_B` `\frac {V_{C_C} - V_{B_C} }{R_B}` 

By putting the corresponding value

`\I_B` `\frac {9 V - 0V} }{800x10⁻³ Ω}` 

`\I_B` 0.01125x10³ A

or

`\I_B` 11.25x10⁻⁶ A

or

`\I_B` 11.25 μA ------------------Ans.1




2. Collector Current = `\I_C` = ?


Using the Current gain Î²  formula


β = `\frac {I_C}{I_B}` 

or

`\I_C` = β x `\I_B`

putting values

`\I_C` = 100 x 11.25x10⁻⁶ A

`\I_C` = 11.25 x10⁻⁴ A

or

`\I_C` = 1.125 ï½˜10⁻³  A

or

`\I_C` = 1.125 mA --------------Ans. (2)



3Potential Drop at `\R_C` = `\V_{Rc}` = ?

Using Ohm law 

`\V_{R_C}` = `\I_C``\R_C`
 
by putting values

`\V_{R_C}` = 1.125 ï½˜10⁻³  A  ï½˜1x10³ Ω

`\V_{R_C}` = 1.125 ï½˜10⁻³  A  ï½˜1x10³ Ω

`\V_{R_C}` = 1.125 V -------------------Ans.3



4Potential at emitter = `\V_{C_E}` = ?

From the figure we have

`\V_{C_C}` = `\V_{R_C}`   +  `\V_{C_E}`

or

`\V_{C_E}` = `\V_{C_C}` - `\V_{R_C}`

By putting values


`\V_{C_E}` = 9 V - 1.125 V

`\V_{C_E}` = 7.875 V------------Ans.4



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