en outputis 0, if input is 0111, output is 1. Now implement this fucntion with 4x1 MUX. You can usemore than one 4x1 MUX but you can’t use any basic gates(AND,OR,XOR,NOT etc). (i) Draw the truth table[4]
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4.a)Design a logic function that will take a 4 bit binary number as input and output if thetotal number of 1 in input is greater than 2 or not. For example, if input is 0011, then outputis 0, if input is 0111, output is 1. Now implement this fucntion with 4x1 MUX. You can usemore than one 4x1 MUX but you can’t use any basic gates(AND,OR,XOR,NOT etc).
(i) Draw the truth table[4]
(ii) Draw the logic diagram
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- Some Computer Science students who do the Computer Logic and Digital Design module sometimes find it difficult to carry out arithmetic operations using various bases. As such, the plan among the group is to design a digital expression evaluator. The circuit would allow the user to input the required numbers in either decimal, binary, octal or hexadecimal as well as the operator be used (+, -, *, /) and perform the calculation. The user is also able to indicate the base in which the answer is required (restricted to decimal, binary, octal or hexadecimal). For version 1 of this design, the group has decided to limit the input to single-digit numbers for any of the inputs. Using the above scenario design Truth Tables for the system and its various parts.Design the combinational system that implements the following function f(x,y,z,w)=€(0,2,6,10,12,15) +d(7,13)This needs to be done in C Programming. A manufacturing plant has an alarm monitor program that reports any of sixteen possible alarms. A 16-bit variable ALARM is examined, and each 1 bit found corresponds to an active alarm. The alarms are numbered 1 – 16, with the least significant bit (LSB) corresponding to Alarm 1 and the most significant bit (MSB) corresponding to Alarm 16. Prompt for the unsigned short integer ALARM, and then use bitwise logic to determine and display all corresponding active alarms, e.g., output “Alarm 12 Active”.
- (Practice) State whether the following are valid function names and if so, whether they’re mnemonic names that convey some idea of the function’s purpose. If they are invalid names, state why. powerdensity m1234 newamp 1234 abcd total tangent absval computed b34a 34ab volts$ a2B3 while minVal sine $sine cosine speed netdistance sum return stackQ1) Identify the circuit that performs the following function :Do not use array or advance logic simple c++ Write and test the “digit” function:Function Prototype: int digit(int n,int k)This function returns the kth digit of the positive integer n. For example, if n is the integer29,415, then the call digit(n,0) would return the digit 2, and the call digit(n,2) would returnthe digit 4.Examples:Input: n = 29415 , k = 1 output: 9Marks: 02Input: n = 2 , k = 0 output: 2 n = 2 , k = 1 output: index out of bound (return -1)Note:• The digits are numbered from left to right beginning with the “zeroth” digit.• Take input and display output in main function.
- Define constant operands.Analyze the following circuit by listing the Boolean functions of T1, T2, T3, T4, F1 and F2.I need help annotating this code. def OR(a, b): if a == 1: return 1 elif b == 1: return 1 else: return 0 def NOR(a, b): if a == 0 and b == 0: return 1 elif a == 0 and b == 1: return 0 elif a == 1 and b == 0: return 0 elif a == 1 and b == 1: return 0 def AND(a, b): if a == 1 and b == 1: return 1 else: return 0 def logic_circuit(A,B,C): Q = OR(NOR(A,B),AND(B,C)) return(Q) A = int(input("Enter binary input For A: "))B = int(input("Enter binary input For B: "))C = int(input("Enter binary input For C: "))Q = logic_circuit(A, B, C)print("Output: ", Q)
- 2 .A logic operator not defined in this chapter is the NAND function; it is denoted by ↑. NAND is short for “not AND” where a ↑ b ≡ ~ (a ∧ b).a. Give the truth table for the two-input NAND functionb.Show that the NAND operator can be used to simulate each of the AND, OR, and NOT operators. For the first part you need a truth table, but you need to answer the second part of the question correctly too. You need to show what rules you have used to get the conclusion. For that purpose look at the following instructions: In chapter 5, you have learned about De Morgan’s Law. You have also learned how to prove the validity of propositional logic arguments. Please refer to section 5.2.3 of your book to learn more about these concepts. To answer the second part of the questions, you should know well about the above laws and logics and you need to know how and where to apply De Morgan’s Law, implication, conjunction, double negation and so on…. To show that NAND is equivalent to not, you…Design a TM to compute the function f(w) = w*R , w € {a, b}+Please do fast i will give you thumbs up:-- programmable logic array (PLA) a. Design using a PLA a circuit that implements the following function: F1 (a,b,c,d) = ∑(0,5,6,7,8,13,14,15) b. Design using a PLA a circuit that implements the following function: F2 (a,b,c,d) = ∑(0,1,3,5,7,8,9,11,13,15)