Question

Начертите ненулевой вектор АВ и отметьте точки МN по разные стороны от прямой АВ и точку К на прямой АВ . отложите от точек М. N и К соответственно векторы: ММ1 сонаправленный с АВ; NN1, равный АВ; КК1, противоположно направленный по отношению к АВ

Answer 1

Вектора равные и противоположные - это понятно.
А вот соноправленный вектор ММ2 - просто параллельный, но не обязательной равный.
Приложение.

Answer 2

Drawing Vector AB and Marking Points MN and K

To answer your question, let's start by drawing the vector AB and marking the points MN and K on either side of the line AB.

Here is a visual representation:

     A     B   
       ↓
       ↑
       M
       ↓
       N
       ↓
       K

In this diagram, point A represents the starting point of the vector AB, and point B represents the ending point of the vector AB. Points M, N, and K are marked on different sides of the line AB.

Vector MM1, NN1, and KK1

Now, let's consider the vectors MM1, NN1, and KK1 that are defined based on the points M, N, and K.

- Vector MM1 is co-directional with AB. This means that MM1 has the same direction as AB. It can be represented as MM1 = AB.

- Vector NN1 is equal to AB. This means that NN1 has the same magnitude and direction as AB. It can be represented as NN1 = AB.

- Vector KK1 is opposite in direction to AB. This means that KK1 has the same magnitude as AB but points in the opposite direction. It can be represented as KK1 = -AB.

Please note that the lengths of the vectors MM1, NN1, and KK1 are not specified in the question, so we cannot determine their exact lengths without additional information.

I hope this clarifies the concept of drawing the vector AB and marking the points MN and K, as well as understanding the vectors MM1, NN1, and KK1. Let me know if you have any further questions!