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=2pi J*1+(e^(-J))/(x)=

=2πJ⋅1+e−Jx= =2 \pi J \cdot 1+\frac{e^{-J}}{x}=

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Composition of linear and quadratic functions: find a valueright chevron icon

Full solution

Q. =2πJ⋅1+e−Jx= =2 \pi J \cdot 1+\frac{e^{-J}}{x}=
  1. Distribute multiplication over addition: First, let's simplify the expression by distributing the multiplication over the addition.\newline=2πJ⋅1+e−Jx=2\pi J\cdot 1 + \frac{e^{-J}}{x}\newline=2πJ+e−Jx=2\pi J + \frac{e^{-J}}{x}
  2. Evaluate the expression: Now, we need to evaluate the expression, but we don't have specific values for JJ or xx, so we can't simplify further.

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