Edmund Optics /Fiber

OptoSpan Fiber Optic Adapters are designed to quickly connect two fiber optic patch cables together within a fiber optic networking system. These provide a reliable connection between connectors of the same type or hybrid, without unnecessary splicing or modifications. Solutions for coupling identical connectors are available for LC, LC/APC, SC, SC/APC, FC, FC/APC, ST, MPO, or MTP connectors. Specialized solutions for coupling an SC to LC or SC to ST terminations are also available, for another reliable connection without additional tooling.

Aug 24, 2015 — This is why light travels fast in glass, faster in water, and fastest in a vacuum. The refractive index (n) of a material is defined as the ...

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Likewise, if we have a point in Cartesian coordinates the cylindrical coordinates can be found by using the following conversions.

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Since light can pass through a lens in either direction, a lens has two focal points – one on each side. The distance in air from the lens or mirror's principal ...

Again, this one won’t be too bad if we convert back to Cartesian. For reasons that will be apparent eventually, we’ll first square both sides, then convert.

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An image or imagery that shows information gathered in spectral bands across the electromagnetic spectrum; typically composed of 4–15 bands from a set of ...

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The third equation is just an acknowledgement that the \(z\)-coordinate of a point in Cartesian and polar coordinates is the same.

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The conversions for \(x\) and \(y\) are the same conversions that we used back when we were looking at polar coordinates. So, if we have a point in cylindrical coordinates the Cartesian coordinates can be found by using the following conversions.

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As with two dimensional space the standard \(\left( {x,y,z} \right)\) coordinate system is called the Cartesian coordinate system. In the last two sections of this chapter we’ll be looking at some alternate coordinate systems for three dimensional space.

In two dimensions we know that this is a circle of radius 5. Since we are now in three dimensions and there is no \(z\) in equation this means it is allowed to vary freely. So, for any given \(z\) we will have a circle of radius 5 centered on the \(z\)-axis.

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We’ll start off with the cylindrical coordinate system. This one is fairly simple as it is nothing more than an extension of polar coordinates into three dimensions. Not only is it an extension of polar coordinates, but we extend it into the third dimension just as we extend Cartesian coordinates into the third dimension. All that we do is add a \(z\) on as the third coordinate. The \(r\) and \(\theta\) are the same as with polar coordinates.

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Returns a null-friendly comparator that considers null to be greater than non-null. When both are null , they are considered equal. If both are non-null, the ...

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