dd vectors, you simply add the and to get total ( ) x and v components parties own paper. 5. In general, if you know the measurements of the horizontal parts (components) of vectors and you (resultant)? know the measurements of the vertical components of vectors, how can you find their sum Making Connections VECTORS 1. Vectors are measurements with and 2. They are represented by_ 3. The length of the arrow is the 4. The direction of the arrow is the 5. Can be represented in form. 6. Make a using the vector as the 7. Use and to find the horizontal (x) component and the vertical (y) component. SCALAR MULTIPLICATION 1. Multiplying a vector by a number. 2. Draw the vector that many times in a 3. Or multiply the by that number . 4. A negative vector means multiplying by -1, so it goes in the direction. VECTOR ADDITION - GRAPHING METHOD 1. Draw the vector. 2. Draw the second vector where the (tip-to-tail). vector begins to where 3. Draw the resultant vector from where the the vector ends. the resultant's length and direction. 4. 2 of 3by ce sense implately verticle Or i. . mild in 10 Lab 2 Vector Properties VECTOR ADDITION - COMPONENT METHOD Vectors can be described by its to show how far it goes in the x and y directions. To add vectors, you simply add the and to get total ( ) x and y components. 1. Find the for the vectors to be added. 2. all the components. 3. all the components. 4. Use the Theorem to find the of the resultant. 5. Use to find the (the direction is always found at the of the resultant). Drawing triangles and pictures helps immensely