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What is the definition of Parabranchiate? 🙋

👉 In mathematics, a parabola is an algebraic curve in two dimensions defined by the equation \( y^2 = ax + b \). It has one focus at the point (a, 0) and a directrix given by the line \( x = -\frac{b}{2a} \). The term "parabranchiate" refers to the property of parabolas that they have two branches. This means that there are two possible paths for the parabola


parabranchiate

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What is the definition of Parabranchia? 🙋

👉 Parabranchia is a concept in theoretical physics that describes the relationship between fundamental particles and their interactions. It is named after the Latin phrase "parabola," which means "parabola" in Greek, referring to the shape of the sun or a parabolic mirror. The term was introduced by physicist Richard Feynman in his 1965 paper "Quantum Mechanics for Mathematicians." Feynman explained that particles can interact through their interactions with other particles. He described


parabranchia

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What is the definition of Parabranchial? 🙋

👉 The term "parabrachial" is a medical term used to describe a region within the neck of the spine where the brachial plexus (the nerve that supplies the arm muscles) enters the spinal cord. This region is located between the two cervical vertebrae, and it is sometimes referred to as the "neck of the neck." The parabrachial area is important for controlling the movement of the shoulder and upper back muscles, which are essential for proper posture and body


parabranchial

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