Вопрос № 1054943 - Информатика
There are N triangles given by six whole numbers, vertexes of a triangle 
. The triangles are allocated in the space with the following coordinates: 
. Thus the source data are as follows:
.
The number of dots with integral coordinates located within more than two triangles including their sides is as follows …
. The triangles are allocated in the space with the following coordinates: . Thus the source data are as follows:.The number of dots with integral coordinates located within more than two triangles including their sides is as follows …
Вопрос задал(а): Анонимный пользователь, 13 Ноябрь 2020 в 18:02
На вопрос ответил(а): Анастасия Степанова, 13 Ноябрь 2020 в 18:02
На вопрос ответил(а): Анастасия Степанова, 13 Ноябрь 2020 в 18:02
Похожие вопросы
There are N triangles given by six whole numbers, vertexes of a triangle 
. The triangles are allocated in the space with the following coordinates: 
. Thus the source data are as follows:
.
The number of dots with integral coordinates located within more than two triangles including their sides is as follows …
. The triangles are allocated in the space with the following coordinates: . Thus the source data are as follows:.The number of dots with integral coordinates located within more than two triangles including their sides is as follows …
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Look at the picture. These are different shapes. They are triangles, squares, rectangles and circles.
Triangles have three sides and three angles. Squares and rectangles have four sides. Squares have four equal sides, but rectangles have two equal sides. Circles do not have angles or sides.
Look at the picture. These are different shapes. They are triangles, squares, rectangles and circles.
Triangles have three sides and three angles. Squares and rectangles have four sides. Squares have four equal sides, but rectangles have two equal sides. Circles do not have angles or sides.
Angles
Sides
A Picture
Shapes
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Some cryptographic algorithm requires matching natural numbers that can be represented as a sum of two different prime numbers using more than k ways, thus all the three numbers (the unknown and two summands) should have the same number of digits. For example: number 30 matches k-1 case as it can be represented as follows: 
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