Electronics and Communication Engineering - Electronic Devices and Circuits
Exercise : Electronic Devices and Circuits - Section 12
- Electronic Devices and Circuits - Section 14
- Electronic Devices and Circuits - Section 27
- Electronic Devices and Circuits - Section 26
- Electronic Devices and Circuits - Section 25
- Electronic Devices and Circuits - Section 24
- Electronic Devices and Circuits - Section 23
- Electronic Devices and Circuits - Section 22
- Electronic Devices and Circuits - Section 21
- Electronic Devices and Circuits - Section 20
- Electronic Devices and Circuits - Section 19
- Electronic Devices and Circuits - Section 18
- Electronic Devices and Circuits - Section 17
- Electronic Devices and Circuits - Section 16
- Electronic Devices and Circuits - Section 15
- Electronic Devices and Circuits - Section 1
- Electronic Devices and Circuits - Section 13
- Electronic Devices and Circuits - Section 12
- Electronic Devices and Circuits - Section 11
- Electronic Devices and Circuits - Section 10
- Electronic Devices and Circuits - Section 9
- Electronic Devices and Circuits - Section 8
- Electronic Devices and Circuits - Section 7
- Electronic Devices and Circuits - Section 6
- Electronic Devices and Circuits - Section 5
- Electronic Devices and Circuits - Section 4
- Electronic Devices and Circuits - Section 3
- Electronic Devices and Circuits - Section 2
36.
If VA = - 10 V and VB = - 15 V, VAB = 5 V.
Answer: Option
Explanation:
VAB = VA - VB = 10 -(-15) = 5V.
37.
Assertion (A): Tie set schedule is used in nodal analysis.
Reason (R): Loop currents are fictitious quantities.
Answer: Option
Explanation:
Tie set schedule is used in loop analysis.
38.
When a lead acid cell discharges, the specific gravity of electrolyte increases.
Answer: Option
Explanation:
During discharging specific gravity decreases.
39.
For a high pass filter, β = p in attenuation band.
Answer: Option
Explanation:
β = - p.
40.
A minimum function has
Answer: Option
Explanation:
Poles and zeros on imaginary axis lead to reactance function. A minimum function cannot have poles and zeros on imaginary axis.
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