open it. Select a cell and click the Data tab. Click Add Delimited, click Text Import Wizard, click Next, choose a delimiter, and click Next. Click Finish.
Creating Two Intersecting Polar Circles by LN MATH
The following Table of Logarithms and Antilogarithms (polar) and radian/degree (graphically) and cm/m (graphically) pair is supported by two polar circles. To view the value of the points of the two circles, use the Log and Antilog radian/degree Table.
Many of the polar graphs have been overlaid in polar coordinates using the Intersect two circles tool. To create a polar graph, use the Polar coordinates system, then select the circles and use the Intersect two circles tool. Note that the two circles must be created at the same time.
Select a cell, and click the Data tab. Click Add Delimited, click Text Import Wizard, and click Next. Choose a delimiter, and click Next. Click Finish. A 0.25 (in degrees) is added to each data point of the two circles.
Solving for the Super Particle Mass in the Fourier Method
If the solution of a wave equation for the energy of a particle is in a complex form, it is more convenient to rewrite the equation in terms of the velocity of the particle in the form, where C = ei. The squared root of a complex number is a complex number, but the phase of the square root is uniquely determined. In the polar coordinate system, i is equal to −1, 1, or − i. For more information on complex numbers, see Converting Numbers and Numeric Value Manipulation in Logs.
If the particle wave equation is written as E/p = µv, where µ is the speed of light in the vacuum, and if the complex square root, i, is used in the wave equation, then the E/p = µv equation is equivalent to E/p = µ(vcosϕ − i sinϕ). The complex form of E/p = µ(vcosϕ − i sinϕ) can be simplified to E = μvp(cosϕ + sinϕ), which is in the form that can be solved using the Fourier Method.
If the particle wave equation is E/p = µv, the equation can be solved using
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