hypocycloid वाक्य
उदाहरण वाक्य
मोबाइल
- Gregg Easterbrook often refers to the Steelers as the Hypocycloids.
- An elementary construction using hypocycloids was found by achieving the same lower bound.
- Hypocycloids " rolling " inside one another.
- The cusps of each of the smaller curves maintain continuous contact with the next-larger hypocycloid.
- It consists of the word " Steelers " surrounded by three astroids ( hypocycloids of four cusps ).
- In this case the trajectories are called hypocycloids and the equations above reduce to those for a hypocycloid.
- In this case the trajectories are called hypocycloids and the equations above reduce to those for a hypocycloid.
- Chilean soccer team CD Huachipato based their crest on the Steelers'logo, and as such features hypocycloids.
- In this case, the curve traced by a point on the pitch circle of the planet is a hypocycloid.
- The Pittsburgh Steelers'logo, which is based on the Steelmark, includes three astroids ( hypocycloids of four cusps ).
- The curve is similar to the hypocycloid of four cusps, ( the astroid ), however the line generation appears to be uniquely different.
- Nineteenth-century engineers James White, Matthew Murray, as well as later designers, developed practical applications of the hypocycloid straight-line mechanism.
- A : The logo, three hypocycloids ( resembling diamond shapes ), is based on the Steelmark logo belonging to the American Iron and Steel Institute.
- Although the Tusi couple was developed within an astronomical context, later mathematicians and engineers developed similar versions of what came to be called hypocycloid straight-line mechanisms.
- Each hypocycloid ( for any value of " r " ) is a brachistochrone for the gravitational potential inside a homogeneous sphere of radius " R ".
- In the original 1960 announcement of the program, the three hypocycloids were said to represent " the modernity, lightness and stylishness " of consumer products made of American steel.
- The gear tooth profile is based on the epicycloid and hypocycloid curves, which are the curves generated by a circle rolling around the outside and inside of another circle, respectively.
- There are notable exceptions such as the circle, the cycloid, epi-and hypocycloids, and the catenary, but even for an ellipse finding curvature as a function of arc length is difficult.
- For example, the allowed values of the sum of diagonal entries for a matrix in SU ( 3 ), are precisely the points in the complex plane lying inside a hypocycloid of three cusps ( a deltoid ).
- Any hypocycloid with an integral value of " k ", and thus " k " cusps, can move snugly inside another hypocycloid with " k " + 1 cusps, such that the points of the smaller hypocycloid will always be in contact with the larger.
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