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Oblique and are
The RDB species Scarce Forester Adscita globulariae is present, and amongst many species of nationally scarce moths are the Cistus Forester Adscita geryon, Six-belted Clearwing Bembecia scopigera, Oblique Striped Phibalapteryx virgata, Pimpernel Pug Eupithecia pimpinellata, Shaded Pug Eupithecia subumbrata and Narrow-bordered Bee Hawk Moth Hemaris tityus.
Bold, Oblique ( Italic ), Alignments ( left, right, center, full ), Superscript, Subscript, Vertical and Horizontal text are implemented.
Oblique fibers-K are the most numerous fibers in the periodontal ligament, running from cementum in an oblique direction to insert into bone coronally.
Oblique fonts are usually associated with sans-serif typefaces, especially with geometric faces, as opposed to humanist ones whose design tends to draw more on history.
Oblique and italic type are often confused.

Oblique and diagonal
* Oblique fracture: A fracture that is diagonal to a bone's long axis.

Oblique and lines
Oblique lines convey a sense of movement and angular lines generally convey a sense of dynamism and possibly tension.

Oblique and between
* Oblique arytenoid muscles narrow the laryngeal inlet by constricting the distance between the arytenoid cartilages.

Oblique and line
Oblique motion is motion of one melodic line while the other remains at the same pitch.

asymptotes and are
There are potentially three kinds of asymptotes: horizontal, vertical and oblique asymptotes.
For curves given by the graph of a function, horizontal asymptotes are horizontal lines that the graph of the function approaches as x tends to Vertical asymptotes are vertical lines near which the function grows without bound.
The x and y-axes are the asymptotes.
Thus, both the x and y-axes are asymptotes of the curve.
The asymptotes most commonly encountered in the study of calculus are of curves of the form.
Horizontal asymptotes are horizontal lines that the graph of the function approaches as x tends to +∞ or −∞.
Vertical asymptotes are vertical lines ( perpendicular to the x-axis ) near which the function grows without bound.
Horizontal asymptotes are horizontal lines that the graph of the function approaches as.
In the graph of, the y-axis ( x = 0 ) and the line y = x are both asymptotes.
The degree of the numerator and degree of the denominator determine whether or not there are any horizontal or oblique asymptotes.
There are therefore two asymptotes, whose intersection is at the center of symmetry of the hyperbola, which can be thought of as the mirror point about which each branch reflects to form the other branch.
In the case of the curve the asymptotes are the two coordinate axes.
The asymptotes of the hyperbola ( red curves ) are shown as blue dashed lines and intersect at the center of the hyperbola, C. The two focal points are labeled F < sub > 1 </ sub > and F < sub > 2 </ sub >, and the thin black line joining them is the transverse axis.
So the parameters are: a — distance from center C to either vertex b — length of a perpendicular segment from each vertex to the asymptotes c — distance from center C to either Focus point, F < sub > 1 </ sub > and F < sub > 2 </ sub >, and θ — angle formed by each asymptote with the transverse axis.
Consistent with the symmetry of the hyperbola, if the transverse axis is aligned with the x-axis of a Cartesian coordinate system, the slopes of the asymptotes are equal in magnitude but opposite in sign, ±, where b = a × tan ( θ ) and where θ is the angle between the transverse axis and either asymptote.
There are also a pair of horizontal asymptotes as.
It can be seen that the frequency of oscillation increases with μ, but the oscillations are contained between the two asymptotes set by the exponentials and.
These asymptotes are determined by ρ and therefore by the time constants of the open-loop amplifier, independent of feedback.
However, the asymptotes and clearly impact settling time, and they are controlled by the time constants of the open-loop amplifier, particularly the shorter of the two time constants.

asymptotes and diagonal
On any Butterworth filter, if one extends the horizontal line to the right and the diagonal line to the upper-left ( the asymptotes of the function ), they will intersect at exactly the " cutoff frequency ".
The hyperbola and conjugate hyperbola are separated by two diagonal asymptotes which form the set of null elements:

asymptotes and lines
At large distances from the center, the hyperbola approaches two lines, its asymptotes, which intersect at the hyperbola's center.
* draw a smooth curve through those points using the straight lines as asymptotes ( lines which the curve approaches ).
* A hyperbola can degenerate into two lines crossing at a point, through a family of hyperbolas having those lines as common asymptotes.
* hyperbolae can degenerate to two intersecting lines ( the asymptotes ), as in or to two parallel lines: or to double line:
Geometry studies the issues of spatial magnitudes: straight lines ( their length, and relationships as parallels, perpendiculars, angles ) and curved lines ( kinds and number and degree ) with their relationships ( tangents, secants, and asymptotes ).
It has two vertical asymptotes at, shown as dashed blue lines in the figure at right.

asymptotes and between
More generally, one curve is a curvilinear asymptote of another ( as opposed to a linear asymptote ) if the distance between the two curves tends to zero as they tend to infinity, although usually the term asymptote by itself is reserved for linear asymptotes.
If, the angle 2θ between the asymptotes equals 90 ° and the hyperbola is said to be rectangular or equilateral.
Let the angle between approach and departure ( between asymptotes ) be.

asymptotes and curve
In this case, the curve has vertical asymptotes and this limits the span to πc.
* Determine the asymptotes of the curve.
Also determine from which side the curve approaches the asymptotes and where the asymptotes intersect the curve.
The curve has two more asymptotes, in the plane with complex coordinates, given by

0.154 seconds.