Examples of using Has length in English and their translations into Swedish
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Therefore, each side of the cube has length.
Each side has length of 1 and it is given that.
A unit hypercube is a hypercube whose side has length one unit.
Each its side has length not greater than 1.
so the portion above the circumcenter has length;
People also translate
The unit vector j has length 1 and points to the north.
For example, suppose that we are given a basis e1, e2 consisting of a pair of vectors making a 45° angle with one another, such that e1 has length 2 and e2 has length 1.
If the rectangle has length h and breadth k then a(R)= hk.
Every rectangle R is in M. If the rectangle has length h and breadth k then a(R) hk.
And this base has length B, and this side over here has length H.
So in this case cosine of theta is equal to the adjacent side, which has length 4, over the hypotenous which has the length square root of 65.
If the hypotenuse has length x, what we're going to prove is that the shorter side which is opposite the 30 degree side has length x/2, and that the 60 degree side… the 60 degree side, or the side that's
The sequence for a tree on n vertices has length n- 2, and can be generated by a simple iterative algorithm.
Each of its sides has length, and each two consecutive sides form a right angle.
Let's say that this side over here has length two, and let's say that this length over here is going to be two times the square root of three.
The diagonals of the square have length 2 and the distance from to exceeds 1.
Legs and have length, where and are positive integers.
A semicircle with diameter is contained in a square whose sides have length.
All edges have length.
so all of the sides have length two.
Roads on newer islands have lengths equal to the straight-line distance between endpoints.
In triangle the medians and have lengths 18 and 27, respectively, and.
In triangle the medians and have lengths 18 and 27, respectively, and.
Chosen, there exists a triangle whose sides have lengths.
Set is the set of all line segments that have length and whose endpoints are on adjacent sides of the square.
Let be the right-angled isosceles triangle whose equal sides have length 1. is a point on the hypotenuse,
Let the side of the pentagon have length, the radius be,
A triangle whose all sides have length not smaller than is inscribed in a square of side length. .
And, once again, the lengths of this triangle are- we have length 4 there, we have length 3 there, we have length 5 there.
These special parts can have length of up to 100 mm