Advanced Microprocessors
- The circuit is a—
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Figure shows NOR gate S-R latch or we can say S-R Flip-Flop.
Correct Option: D
Figure shows NOR gate S-R latch or we can say S-R Flip-Flop.
- What is frequency of the pulse at point a, b, c, d in circuit?
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∴ Ring counter is a N: 1 divider, where N = no. of bits.
a = 100k = 10kHz 10
MOD 20 counter is a divided by 20 counter, so∴ b = 10kHz = 500Hz 20
4 bit parallel counter ⇒ 4 flip-flop used
Hence, 24 = 16, stages i.e., MOD-16 counter, so.∴ C = 500 = 31.25Hz 16
4 bit Johnson counter is a 2N: 1 divider, where N is the no. of bit∴ d = 31.25 = 3.9Hz 8
Hence alternative (B) is the correct answer.
Correct Option: B
∴ Ring counter is a N: 1 divider, where N = no. of bits.
a = 100k = 10kHz 10
MOD 20 counter is a divided by 20 counter, so∴ b = 10kHz = 500Hz 20
4 bit parallel counter ⇒ 4 flip-flop used
Hence, 24 = 16, stages i.e., MOD-16 counter, so.∴ C = 500 = 31.25Hz 16
4 bit Johnson counter is a 2N: 1 divider, where N is the no. of bit∴ d = 31.25 = 3.9Hz 8
Hence alternative (B) is the correct answer.
- AB + A′C + BC is equivalent to—
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AB + A′C + BC
= AB (C + C′) + A′C (B + B′) + BC (A + A′)
∴ C + C′ = B + B′ = A + A′ = 1
= ABC + ABC′ + A′CB + A′CB′ + BCA + BCA′
= ABC + ABC′ + A′CB + A′CB′ + BCA
= AB (C + C′) + A′C (B + B′) + BCA
= AB + A′C + BCA
= AB (C + 1) + A′C
= AB + A′CCorrect Option: B
AB + A′C + BC
= AB (C + C′) + A′C (B + B′) + BC (A + A′)
∴ C + C′ = B + B′ = A + A′ = 1
= ABC + ABC′ + A′CB + A′CB′ + BCA + BCA′
= ABC + ABC′ + A′CB + A′CB′ + BCA
= AB (C + C′) + A′C (B + B′) + BCA
= AB + A′C + BCA
= AB (C + 1) + A′C
= AB + A′C
- (A′ + B′ + C′)′ is equal to—
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= (A′ + B′ + C′)′
= A′′. B′′. C′′
= ABC
Hence (B) is the correct alternative.Correct Option: B
= (A′ + B′ + C′)′
= A′′. B′′. C′′
= ABC
Hence (B) is the correct alternative.
- Given Boolean theorem AB + A′C + BC = AB + A′C which of the following is true?
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For the given Boolean theorem
AB + A′C + BC = AB + A′C
Apply dual property, we get:
(A + B) (A′ + C) (B + C) = (A + B) (A′ + C)
Hence alternative (A) is the correct answer.Correct Option: A
For the given Boolean theorem
AB + A′C + BC = AB + A′C
Apply dual property, we get:
(A + B) (A′ + C) (B + C) = (A + B) (A′ + C)
Hence alternative (A) is the correct answer.