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Prove the equations using the Boolean algebraic theorems that is given belowA‾BC + AB‾C + ABC‾+ ABC = AB + BC + ACAns. The equation given is A‾BC + AB‾C + ABC‾+ ABC = AB + BC + ACL.H.S = A‾BC + AB‾C + ABC‾+ ABC= A‾BC + AB‾C + AB (C +C‾)= A‾BC + AB‾C + AB (Q C + C‾ = 1)= A‾BC + A (B + B‾C)= A‾BC + A (B + C) (? B + B‾C = B + C)= A‾BC + A B + AC= C (A + A‾B) + AB + AC= C (A + B) + A B + AC (? A + A‾B = A + B)= AC + BC + AB + AC= AB + BC + AC (? AC + AC = AC)= R.H.S Thus Proved
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en a five station token bus LAN with station addresses of 3000, 500, 100, 70, and 50. Stations with addresses of 5000, 4000, 400, 90, and 60 are waiting to enter the ring. Assume a
The number of flip flops contained in IC 7490 is ? Ans. 2 flip flops contained in IC 7490.
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