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2-Phenyl-3,6-dimethylmorpholine is a drug with stimulant and anorectic effects, related to phenmetrazine. [1] Based on what is known from other phenylmorpholines with similar structure, it likely acts as a serotonin reuptake inhibitor and may produce antidepressant-like effects. Anecdotal reports suggest, however, that the compound is inactive ...
Simplification is the process of replacing a mathematical expression by an equivalent one that is simpler (usually shorter), according to a well-founded ordering. Examples include:
Unlike many other phenethylamines, 2C drugs, including 2C-C, 2C-D, 2C-E, 2C-I, and 2C-T-2 among others, are inactive as monoamine releasing agents and reuptake inhibitors. [ 6 ] [ 11 ] [ 8 ] [ 7 ] [ 10 ] Most of the 2C drugs are agonists of the rat and mouse trace amine-associated receptor 1 (TAAR1).
2C-T-2 is a psychedelic and entactogenic phenethylamine of the 2C family. [1] It was first synthesized in 1981 by Alexander Shulgin, and rated by him as one of the "magical half-dozen" most important psychedelic phenethylamine compounds. [2] [3] The drug has structural and pharmacodynamic properties similar to those of 2C-T-7 ("Blue Mystic").
The roots of the quadratic function y = 1 / 2 x 2 − 3x + 5 / 2 are the places where the graph intersects the x-axis, the values x = 1 and x = 5. They can be found via the quadratic formula. In elementary algebra, the quadratic formula is a closed-form expression describing the solutions of a quadratic equation.
2C-B (4-bromo-2,5-dimethoxyphenethylamine), also known as Nexus, is a synthetic psychedelic drug of the 2C family, mainly used as a recreational drug. [2] [1] [4] It was first synthesized by Alexander Shulgin in 1974 for use in psychotherapy.
For instance, to solve the inequality 4x < 2x + 1 ≤ 3x + 2, it is not possible to isolate x in any one part of the inequality through addition or subtraction. Instead, the inequalities must be solved independently, yielding x < 1 / 2 and x ≥ −1 respectively, which can be combined into the final solution −1 ≤ x < 1 / 2 .
where f (2k−1) is the (2k − 1)th derivative of f and B 2k is the (2k)th Bernoulli number: B 2 = 1 / 6 , B 4 = − + 1 / 30 , and so on. Setting f ( x ) = x , the first derivative of f is 1, and every other term vanishes, so [ 15 ]