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Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN: 9780133923605
Author: Robert L. Boylestad
Publisher: PEARSON
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Transcribed Image Text:Develop the state space model
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- 2.1) Develop the RLL diagrams for the following Boolean equations : F1 = A.B + A. B F2 = swl. sw2. sw3. sw4 F3 = (sw1.sw2. sw3) + sw4 Y = (A.B.C + D). (E.F)arrow_forwardEliminate the exclusive-OR, and then factor to obtain a minimum product of sums: (a) D'B'+ (DCA) (b) CB+(AB) C'+A'B Simplify each of the following expressions: A'D'(B+C)+(B+C)A'D+(B+C)(B+C) (a) (b) A'B'+A'C'+B'D'+B'C+DC (c) CB+BA+B'A'arrow_forwardFinding Standard SOP and K-Maps (see next page!) Convert each expression to standard SOP form: ( A + B)(C+B') ABD (4-term expression with A, B, C, D) A + BD (4-term expression with A, B, C, D)arrow_forward
- Only Carrow_forwardSimplify the following Boolean equations. Show your work and list which axiom or theorem you used in each step. Your final equation should be in minimized sum-of-products(SOP) form. X = (A'B + (C+DE')')(A'B + CD + BDE' + C + B') Please list each therom used line by line.arrow_forwardSOLVE IN DIGITAL FORMAT, DON'T USE AI Simplify the following Karnaugh map and obtain the simplest possible expression: d0 e 0 d0 U 1 d 1 e 1 d 1 e 0 b cabc a b 00 0 0 0 101 a X 0 1 0 1 X 0 0 1 1 0 X ca c b c a b cabcabcabc 1 0 1 0 1 1 0 1 1 1 10 1 100 1 1 1 X 1 1 0 X 0 X 0 0 0 X 0 1 1 1 1arrow_forward
- Design a code converter that converts a decimal digit from BCD to excess-3 code, the input variables are organized as (A B C D) respectively with A is the MSB, the output variables are organized as (W XY Z) respectively with W is the MSB, put the invalid decimal numbers as don't care. W=A+BD+BC' W=A+BD+BC, W=A'+BD+BC W= BC'D'+B'D+B'Carrow_forwardWhen a K-map implicant is called prime, it means that it cannot be removed without changing the functional description. O True O Falsearrow_forwardsimplify the following Boolean function F, together with the don't care conditions d, and implement it with (Can you explain just "I need to explain to my teacher how i could find in the functions A'D and ABD") !!And please can you write it clearly i couldn't read last answer because bad handwriting!arrow_forward
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