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- Abscissa, Ordinate and ?? for z-axis? - Mathematics Stack Exchange
Like x-axis is abscissa, y-axis is ordinate what is z-axis called? It is one of basic doubts from my childhood
- coordinate systems - Abscissa, Ordinate, and Applicate -- Origins . . .
The technical use of ‘abscissa’ is observed in the eighteenth century by C Wolf and others In the more general sense of a ‘distance’ it was used earlier by B Cavalieri in his Indivisibles, by Stefano degli Angeli (1623-1697), a professor of mathematics in Rome, and by others ”
- integration - Difference between ordinate and abscissa. - Mathematics . . .
Difference between ordinate and abscissa Ask Question Asked 10 years ago Modified 4 years, 2 months ago
- Word choice for describing a variation with the abscissa (x)
In mathematics, the abscissa (plural abscissae or abscissæ or abscissas) and the ordinate are respectively the first and second coordinates of a point in a coordinate system: Abscissa x-axis (horizontal) coordinate; ordinate y-axis (vertical) coordinate Usually these are the horizontal and vertical coordinates of a point in a two-dimensional
- calculus - Find the first coordinate of the intersection point of two . . .
Find the abscissa of the intersection point of the two tangent lines of $f (x)$ at $x=-4$ and at $x=2$ I know I'm meant to find the two gradients of the two lines and use simultaneous equations to substitute the values, but I'm not sure how
- matrix exponential and Spectral abscissa - Mathematics Stack Exchange
matrix exponential and Spectral abscissa Ask Question Asked 11 years, 7 months ago Modified 11 years, 7 months ago
- calculus - The $x$-coordinate of the two points $P$ and $Q$ on the . . .
The $x$-coordinates of the two points $P$ and $Q$ on the parabola $y^2=8x$ are roots of $x^2-17x+11$ If the tangents at $P$ and $Q$ meet at $T$, then find the
- calculus - Prove if $f (x)=ax^3+bx^2+cx+d$ has two critical numbers . . .
The question concerning the relation between the critical points (when they are present) for a cubic polynomial $ \ f (x) \ = \ ax^3 + bx^2 + cx + d \ \ $ and its point of inflection has already been resolved by Z Ahmed It may be of interest to consider why such a simple relation holds true Since the constant term $ \ d \ $ only affects the "vertical" position of the graph for $ \ f (x
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