Examples of 'ellipse' in a sentence
Meaning of "ellipse"
Ellipse (noun) - In geometry, a closed curved shape that is a type of conic section, or in language, a figure of speech involving omission of words for brevity
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- A closed curve, the locus of a point such that the sum of the distances from that point to two other fixed points (called the foci of the ellipse) is constant; equivalently, the conic section that is the intersection of a cone with a plane that does not intersect the base of the cone.
- To remove from a phrase a word which is grammatically needed, but which is clearly understood without having to be stated.
- A park in Washington, District of Columbia, United States
- Synonym of President's Park South, a 52 acre city park, south of the South Lawn of the White House, between the White House estate and the Washington Monument grounds of the National Mall.
How to use "ellipse" in a sentence
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ellipse
A base similar to an ellipse squeezed in the middle.
An ellipse with the sun in one focus.
You know what an ellipse looks like.
The ellipse is therefore reduced to a line segment.
The axes of the ellipse change direction.
Ellipse axis of the ellipse ellipsoid of revolution.
Style of your ellipse after it has been drawn.
Ellipse and some of its mathematical properties.
Find the vertices of an ellipse defined mathematically.
An ellipse is defined by the rectangle in which it operates.
It is nearly identical in form to the evolute of an ellipse.
And this ellipse is going to look something like.
And now we are ready to draw this ellipse.
The MacAdam ellipse is a system of colour measurement.
Ul x is the upper left x coordinate of the ellipse.
See also
An ellipse resembles a circle that has been stretched.
Lr x is the lower right x coordinate of the ellipse.
Another grey ellipse now starts to reduce.
You have now plotted this ellipse.
An ellipse can also be defined in terms of distances.
Let us say we wanted to shift this ellipse.
The ellipse represents the use case.
I am shifting the yellow ellipse down by two.
So this tells me that we are going to be dealing with an ellipse.
Volution of an ellipse around its minor axis.
We go back to the beginning part of our ellipse.
Only a small part of the ellipse is applicable.
The x coordinate of the center of the ellipse.
Ellipse is the recommended default shape.
The y coordinate of the top of the ellipse.
Select the ellipse which is to be converted.
We have converged with the warp ellipse.
The selected ellipse is immediately converted.
Five points are required to define a unique ellipse.
The ellipse is automatically converted to a polyline.
Find the standard form of the ellipse.
An ellipse is the case in which the weights are equal.
Thus any planar section of an ellipsoid is an ellipse.
Construct an ellipse with this focus.
This equation represent the equation of ellipse.
Construct an ellipse through this point.
The conic is for example a parabola or an ellipse.
Let us say the ellipse looks like that.
This will be the center of the ellipse.
The ellipse will now have these properties.
Diagonal is the minor axis of the ellipse.
The ellipse now contains the new colors.
Plurality of obstacles may be located on this ellipse.
I am going to use this ellipse to create a mask.
A circle in perspective should be some form of an ellipse.
