Sentences with phrase «hypotenuses of»

It gained its fame in 1945 when the historian of ancient science Otto Neugebauer recognized the sexagesimal (base - 60) numbers for what they really were: a table of «Pythagorean triples» — the integer lengths of the sides and hypotenuses of right triangles.

To take a simple example, I believe that the square on the hypotenuse of a right - angled triangle is equal to the sum of the squares of the other two sides — but it makes no difference to me.

The Pythagorean Theorem, for instance: A squared plus B squared = C squared, where C is the length of the hypotenuse of a right angle triangle «works» — using your term — regardless of the knowledge or bias of any scientist.

The square of the hypotenuse of a right triangle is equal to the sum of the squares of the other two sides.

Now drop an imaginary plumb line from the top of the rope, and the big triangle can be divided into two smaller and equal right triangles, each with a hypotenuse of 180.5 feet and sides of 180 feet and h feet.

The hypotenuse of a right triangle is not always the shortest distance between the two points that define it

Not exact matches

That means that AC is the hypotenuse and BC is one of the sides.

The length of the Vietnam War Memorial «hypotenuse» is about 133 meters.

The lesson was that the square of the hypotenuse, or longest side, is equal to the sum of the squares of the other sides.

Perform the primordial Pythagorean prestidigitation (the sum of the squares of the two sides of a right triangle equals the square of the hypotenuse), and you'll find that the one - foot - longer rope can be lifted high enough for even the most gigantic lineman to trundle under, more than 13 feet off the ground.

Begin with a «half - domino» prototile, a right triangle of sides 1 and 2 units (whose hypotenuse is √ 5 units).

Indeed, no less a thinker than Pythagoras, he of hypotenuse fame, logged some impressive early results.

The name is derived from Pythagoras» theorem of right - angle triangles which states that the square of the hypotenuse (the diagonal side opposite the right angle) is the sum of the squares of the other two sides.

(The theorem: The square of the hypotenuse equals the sum of the square of the other two sides.)

This is the 2nd lesson on Pythagoras that follows on from lesson one, by building on the understanding of what Pythagoras discovered and finding the hypotenuse to also finding the shorter side.

The second problem involves students finding the length of a side of an right angled isosceles triangle given only the hypotenuse and then they have to find the area.

Problems include sin, cos, and tan, as well as finding the a variety of missing sides, including the hypotenuse, adjacent and opposite side.

Bundle includes lessons on: Circumference of circles, Area of circles, Finding arc length, Area of sectors, Calculating angles, Angles in triangles, Angles in quadrilaterals, Angles on parallel lines, Converting between units of measure, Perimeter and area, Area and perimeter of triangles, Area of parallelograms and trapeziums, Introduction into Pythagoras - finding t length of a hypotenuse, Finding the length of a shorter side in a right angled triangle using Pythagoras, To use Pythagoras in 3D shapes, Recognising similar shapes, Finding the area of similar shapes, Finding volume of similar shapes, Reflection, Translation, Rotation, Consolidation of transformations, Volume and surface area of cuboids, Volume of cones, pyramids and spheres, Volume of other shapes, Surface area of prisms, Surface area of cylinders, Surface area of cones and spheres, Surface area of cones using Pythagoras!

If you know the length of a right - angle triangle's hypotenuse (c) and the ratio between its sides (a and b), you can work out the lengths of those sides and, consequently, the area of the rectangle within which that triangle resides.

But it's important to note that potential tenants do not decide on which property they are going to rent by plugging the amenities and specs into a spreadsheet and running a logarithmic, covariate algorithm that takes the least - squares regression of the hypotenuse to determine the best value.