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  • ...s of the $x$-coordinates of the intersections between the parabola and the line below: [[image:area between parabola and horizontal line.png| center]]
    17 KB (2,933 words) - 19:37, 30 July 2018
  • ...t is justified by the fact that when you zoom in on the point, the tangent line will merge with the graph: ...of the curve that pass through the point; from those we choose the tangent line.
    113 KB (19,100 words) - 23:07, 3 January 2019
  • ==Line integrals: flux== providing the mass of a curve of variable density. The third is the ''line integral along an oriented curve'':
    12 KB (2,194 words) - 14:37, 5 December 2017
  • *$0$, a line, or ${\bf R}^2$. *${\rm Im}(f) =$ a line, for example $f(x_1, x_2) = (x_1, 0)$ is the [[projection]].
    23 KB (3,893 words) - 04:43, 15 February 2013
  • ...h other at the nodes to form a continuous curve. However, it is a straight line? The ration is also known as the ''slope'' of the line.
    42 KB (7,443 words) - 14:18, 1 August 2016
  • This is called the ''straight-line homotopy''. ...ply connected because every loop can be deformed to a point via a straight line homotopy:
    46 KB (7,846 words) - 02:47, 30 November 2015
  • ...he simplest setting, we deal with the intervals in the complex in the real line ${\mathbb R}$. Then the form assigns a number to each interval to indicate One should recognize the second line as a line integral:
    35 KB (6,055 words) - 13:23, 24 August 2015
  • [[Image:tangent line examples.jpg|center]] ...[[tangent line]] to the circle at any point: the [[slope]] of the tangent line is equal to the value of the [[derivative]] of $f$ at the point.
    34 KB (5,665 words) - 15:12, 13 November 2012
  • *[[line integral|line integral]] *[[line with two origins|line with two origins]]
    16 KB (1,773 words) - 00:41, 17 February 2016
  • ##There is only one natural parametrization of a straight line. ...ic formula for the 3D-line through the point $(2,3,4)$ and parallel to the line through the points $(1,1,1)$ and $(-1,-2,-3)$.
    4 KB (674 words) - 02:48, 22 August 2011
  • Suppose a real number $x$ is given. We construct a line segment of length $1$ on the plane. Then *$\cos x$ is the projection of the segment on the horizontal line,
    51 KB (9,271 words) - 20:02, 8 September 2016
  • What happens if we cut the Mobius band along this line? The result is a thinner band with a double twist. '''Problem.''' What happens if we cut the [[Mobius band]] along the middle line?
    3 KB (510 words) - 16:22, 17 March 2014
  • 2.1 [[Limit]]s, Rates of Change, and [[Tangent Line]]s ==Chapter 16: Line and Surface Integrals==
    6 KB (634 words) - 16:38, 1 March 2013
  • ...'differentiation''. Given a function defined at several points of the real line, the difference quotient at that point is a way of encoding the small-scale ...hat is, if the [[Graph of a function|graph]] of the function is a straight line), then the function can be written as $y=mx + b$, where $x$ is the independ
    27 KB (4,329 words) - 16:02, 1 September 2019
  • '''Answer:''' It's a line. Prove ${\rm span \hspace{3pt}} S = L$, the line diagonal through $0$.
    10 KB (1,614 words) - 17:13, 22 May 2012
  • Then each equivalence class is a line: ...appear to be in a 1-1 correspondence with the points of the other diagonal line $y=-x$.
    28 KB (4,685 words) - 17:25, 28 November 2015
  • ...he simplest setting, we deal with the intervals in the complex of the real line ${\mathbb R}$. Then the cochain assigns a number to each interval to indica One should recognize the second line as a line integral:
    25 KB (4,238 words) - 02:30, 6 April 2016
  • 8. Evaluate the line integral $\int_{C}x^{2}y^{3}dx-y\sqrt{x}dy$, where $C$ is parametrized by 9. (a) Explain what it means for a line integral $\int_{C}\mathbf{F}\cdot d\mathbf{r}$ to be independent of path. (
    4 KB (652 words) - 15:22, 9 March 2014
  • ...line segment (the path that lies on the hill) will be labeled as A and the line that lies on flat ground will be labeled as B. As for the x variable that **Number systems. Distance formula. Slope of a line. Standard equations of lines.
    13 KB (2,075 words) - 13:35, 27 November 2017
  • ...e above formula still applies but, as we add them together, we produce a ''line integral'': ...varphi =fdx+gdy$ we construct a $0$-form $\psi$ with $d\psi =\varphi$ as a line integral. We fix a point $a \in {\bf R}^n$ and define $\psi$ as a function
    4 KB (778 words) - 16:47, 16 July 2014

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