CD4075 – An IC with Three OR Gates (3-input) The CD4075 is a CMOS chip with three 3-input OR gates. Because each gate has three inputs and it has three gates inside, it’s usually called a Triple 3-Input OR Gate .

TI’s CD4075B is a 3-ch 3-input 3-V to 18-V OR gate. Find parameters, ordering and quality information.

TI’s CD74HC4075 is a 3-ch, 3-input, 2-V to 6-V 5.2-mA drive strength OR gate. Find parameters, ordering and quality information.

CD4075BE – OR Gate IC 3 Channel 14-PDIP from Texas Instruments. Pricing and Availability on millions of electronic components from Digi-Key Electronics.

Jan 26, 2021 · CD4075 is a Triple 3-Input OR Gate that allows designers of the positive-logic OR function and supplements the existing family of CMOS gates. The IC is usually available in a 14-pin hermetically sealed dual in line (DIP) packages. The IC offers many features such as high noise immunity and ESD barring.

CD4075 Datasheet, CD4075 Triple 3-input OR Gate Datasheet. CD4075 Pinout and Datasheet.

Check the truth table below to see the result for any combination of inputs. Triple 3-Input. A 3-input OR gate works just like a normal OR gate. Its output becomes HIGH if any of the inputs are HIGH. Otherwise, its output is LOW.

The CD4075 is a CMOS chip with three 3-input OR gates. Because each gate has three inputs and it has three gates inside, it’s usually called a Triple 3-Input OR Gate. electronic devices.etc.. First of all, you need a power supply voltage of 3 to 15V. Some versions of the chip support up to …

Jan 1, 2025 · The CD4075 Triple 3-Input OR Gate is a versatile CMOS IC featuring three OR gates, each handling three inputs. It’s ideal for automation, microcontroller projects, and decision-making systems, simplifying circuit design while ensuring reliable performance.

Feb 4, 2022 · CD4075 belongs to 4000 Series CMOS Logic Family of Integrated Circuits (IC’s) constructed with N- and P-channel enhancement mode transistors. CD4075 has Triple 3-Input OR Gate. CD4075 has a supply voltage range of 5V to 20V, which is much higher than any contemporary logic family.