
Master basic logic with logic gates, learn to convert logical statements into logic circuits, and gain exam-ready problem-solving skills through guided assignments.
Explore the role of logic gates as the heart of digital electronics, with inputs that take low or high voltages, and practical uses in integrated circuits like flip-flops and registers.
Learn how the or gate with two inputs A and B yields a single output X, producing 1 if any input is 1 and 0 only when both are 0.
Visualizes the nor gate by combining not with the or of inputs a and b, derives the output x, and walks through the truth table for all input pairs.
Explore four question types in logic gates: write a logical statement from binary values, draw the circuit, complete a truth table, or derive a statement from a circuit.
Convert real scenarios into logical statements by mapping turbine speed and bearing temperature to binary values, then combine them with and/or operators to form a complete logic expression and circuit.
Convert scenario-based questions into logic statements and translate them into logic circuits using not gates, and gates, and or gates, across bracketed inputs with a default one.
Learn to convert a problem statement into a logical statement and then build a logic circuit, using binary variables for thickness, speed, and temperature.
Practice solving as level past paper questions on logic expressions by converting statements to truth tables, applying not, and, and other operations to derive results.
Explore universal gates, specifically nand and nor gates, which can implement any boolean function without other gates. Learn why they are economical, easier to fabricate, and foundational in digital logic.
Learn how to realize an and gate using a nand gate by examining the nand-based circuit, truth table, and the inversion needed to obtain the and output.
After this course students will be able to
Use logic gates to create electronic circuits
Understand and define the functions of NOT, AND, OR, NAND, NOR and XOR (EOR) gates, including the binary output produced from all the possible binary inputs (all gates, except the NOT gate, will have 2 inputs only)
Draw truth tables and recognise a logic gate from its truth table
Produce truth tables for given logic circuits.
Produce a logic circuit to solve a given problem or to implement a given written logic statement.