- What Is The Vector Space To Which You Belong 2 For The Vector A 1 2 And B 2 3 A Calculate The Dot Product 1 (24.62 KiB) Viewed 29 times
- What Is The Vector Space To Which You Belong 2 For The Vector A 1 2 And B 2 3 A Calculate The Dot Product 2 (24.62 KiB) Viewed 29 times
For the vector a = (1, 2) and b = (-2. 3).
a. Calculate the dot product (4 points)
Find the angle between the vectors a and b. Please express the angle in degrees and
two decimal places. (or points
c. Identify the angle. Select the type of angle from the following list: (1 point)
sharp
straight
obtuse
plain
3. d. Draw the vector a and b (Remember to identify them). Identify the angle between the vectors.
4. Let a = (-1, 3, 0, 2), b = (2, 3.7, 4) and c = (0, 1, -1, 2). (Remember to simplify the radical, ifpossible). Find:a. The distance from vector a to vector c. (4 points)
4. Let a = (-1, 3, 0, 2), b = (2, 3.7, 4) and c = (0, 1, -1, 2). (Remember to simplify the radical, if
possible). Find:
a. The distance from vector a to vector c. (4 points)
- What Is The Vector Space To Which You Belong 2 For The Vector A 1 2 And B 2 3 A Calculate The Dot Product 3 (30.18 KiB) Viewed 29 times
- What Is The Vector Space To Which You Belong 2 For The Vector A 1 2 And B 2 3 A Calculate The Dot Product 4 (30.18 KiB) Viewed 29 times
- What Is The Vector Space To Which You Belong 2 For The Vector A 1 2 And B 2 3 A Calculate The Dot Product 5 (36.23 KiB) Viewed 29 times
PARTE 1: VECTORES 4 1. Identifica el vector v: ¿Cuál es el espacio vectorial al cuál perteneces? (2 puntos) 2. Para el vector a = (1, 2) y b = (-2, 3), a. Calcule el producto punto (4 puntos) b. Encuentre el ángulo entre los vectores a y b. Favor de expresar el ángulo en grados y a dos lugares decimales. (8 puntos) El vector es Pertenece a
c. Identifica el ángulo. Selecciona el tipo de ángulo de la siguiente lista: (1 punto) ☐agudo ☐recto obtuso □llano d. Dibuja el vector a y b (Recuerda identificarlos). Identifica el ángulo entre los vectores. (3 puntos) D 2 3. Sea a = (-1, 3, 0, 2), b = (2, 3, 7, 4) y c = (0, 1,-1, 2). (Recuerde simplificar el radical, de ser posible). Encuentre: a. La distancia del vector a al vector c. (4 puntos)