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...the [[potential energy surface]]) at the [[molecular geometry|equilibrium geometry of the molecule]]. ...

[[Category:Geometry]] ...

...er]]s &#91;m&#93;, <math display="inline">A</math> is the [[cross section (geometry)|cross-sectional]] area of the conductor measured in [[square meter]]s &#91 ...

In [[geometry]], an '''ellipse''' is a [[plane (mathematics)|plane]] [[curve]] which resu ...

...point, then the flux is zero, because the fluid just flows in [[Parallel (geometry)|parallel]] to ''S'', and neither in nor out. This also implies that if ''' ...s useful results for surface integrals can be derived using [[differential geometry]] and [[vector calculus]], such as the [[divergence theorem]], and its gene ...

...h the refractive device, it will 'bend' toward the normal.<ref>'Normal' in geometry means vertical ([[perpendicular]]) to a surface or object.</ref> When it le ...

...]] (counterclockwise) angle required to reach the point from the 0° [[ray (geometry)|ray]] or ''polar axis'' (which is equivalent to the positive [[x-axis]] in ...llennium [[BCE]]. [[Hipparchus]] (190-120 BCE) created a table of [[chord (geometry)|chord]] functions giving the length of the chord for each angle, and there ...

[[Topology|Topologically]], the Möbius strip can be defined as the [[square (geometry)|square]] [0,1] × [0,1] with its top and bottom sides [[quotient space|iden ...LiveScience]</ref><ref>{{cite journal |author= Dmitri Tymoczko |title= The Geometry of Musical Chords |date= 7 July 2006 |volume= 313 |issue= 5783 |pages= 72–7 ...

...area as it relates to the definition of the integral. Isaac Newton used [[geometry]] to describe the relationship between acceleration, velocity, and distance ...

...|function]]s of an [[angle]]; they are important when studying [[triangle (geometry)|triangles]], among many other applications. Trigonometric functions are co All triangles are taken to exist in [[Euclidean geometry]] so that the inside angles of each triangle sum to π [[radian]]s (or 180[[ ...

All [[point (geometry)|point]]s on the edge of the circle are at the same [[distance]] from the c ...

...ies of pi have allowed it to be used in many other areas of math besides [[geometry]], which studies shapes. Some of these areas are [[complex analysis]], [[tr [[Category:Geometry]] ...

The function <math>f(x) = {m}{x} + {c}</math> is a [[line (geometry)|line]]. The <math>{m}</math> shows the [[slope]] of the function and the < ...

Here ''d'' is the spacing between diffracting [[plane (geometry)|planes]], <math>\theta</math> is the incident [[angle]], ''n'' is any [[in ...

...amBendingDefinitions.svg|thumb|350x350px|[[Drawing]] of a [[cross section (geometry)|cross section]] of a bent beam showing the neutral [[wikt:axis|axis]]]] ...

In [[Euclidean geometry]], the dot product, [[Euclidean norm|length]], and [[angle]] are related. F ...[scalar resolute|scalar projection]] of '''a''' onto '''b''', or [[vector (geometry)|scalar component]] of '''a''' in the direction of '''b''' (see figure). Th ...

...then the power is called '''square''' because the [[area]] of a [[square (geometry)|square]] is calculated using <math>a^2</math>. So ...

...tional is <math>\sqrt{2}</math>. This number is irrational. If a [[square (geometry)|square]] is drawn with sides that are one unit long, the length of the lin ...

...function with a base exactly equal to ''e''. The red line is a [[Tangent (geometry)|tangent]] to the blue curve. It touches the blue curve at one point withou ...

...(a unit that is equivalent to turns per [[henry (unit)|henry]]). "[[Turn (geometry)|Turns]]" refers to the [[winding number]] of an electrical conductor compr ...