slant height sentence in Hindi
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- The distance between these two points is the slant height s.
- Consequently, sound waves originating at any point along a given circumference slant height will have ambiguous perceptual coordinates.
- I'm stuck on the lateral surface area of a cone, which I know is equal to pi times its slant height times the radius.
- Both of your cones will have a slant height of 10 inches, and you can derive the radius of the base of each from the original problem.
- Both cones will have the same slant height, and one will have twice the radius of the other .-- T 04 : 19, 11 May 2006 ( UTC)
- You can find that equation for the slant height if you draw an imaginary right-angled triangle made up of the radius, height and slope of the cone, then apply pythagoras'theorem.
- The lateral area of a right cone is half of the product of the circumference of the base and the slant height . The surface area is the sum of the lateral area and the area of the base.
- When a circle sector is converted to a cone, the circle radius becomes the cone slant height, the circle radius times the sector radian measure becomes the base circumference, and the cone radius is proportional to the cone base circumference.
- In 1859, the Howard Vyse, according to Matila Ghyka, reported the great pyramid height 148.2 m, and half-base 116.4 m, yielding 1.6189 for the ratio of slant height to half-base, again more accurate than the data variability.
- A nearly similar pyramid shape, but with rational proportions, is described in the Rhind Mathematical Papyrus ( the source of a large part of modern knowledge of ancient Egyptian mathematics ), based on the 3 : 4 : 5 triangle; The slant height or apothem is 5 / 3 or 1.666 . . . times the semi-base.
- Do I need at least three equations and / or inequalities, other than the cost equation and the two inequalities aforementioned, intersecting at three distinct points to substitute the x-and y-values of the optimal values into the cost equation : C = [ \ pi r ( 0.03s + 0.05r ) ] ?where C is the cost of the cone in cents and s is the slant height in cm?
- Adding fuel to controversy over the architectural authorship of the Great Pyramid, Eric Temple Bell, mathematician and historian, claimed in 1950 that Egyptian mathematics would not have supported the ability to calculate the slant height of the pyramids, or the ratio to the height, except in the case of the 3 : 4 : 5 pyramid, since the 3 : 4 : 5 triangle was the only right triangle known to the Egyptians and they did not know the Pythagorean theorem, nor any way to reason about irrationals such as or.
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