Find a unit vector normal to the plane containing u=i+ 2j - 3k and v = - 3i +j+ k. A unit vector normal to the plane containing u and v is ai + bj + ck where b = and c= (Simplify your answers, including any radicals. Use integers or fractions for any numbers in the expression.)

Q: Express the vector t as a linear combination of the vectors u, v, and w. 1 2 2 t = v = - 4 - 4 u= 14…

A:

Q: Find a vector v whose magnitude is 9 and whose component in the i direction is five times the…

A:

Q: à = (5, − 1) and 6 = (-2, –5). Represent a + b using the head to tail method. Use the Vector tool to…

A: The given vectors  and .To find the vector  and sketch the graph of the vector.

Q: Create a question related to the 2-D side of the shape. Related the question to vectors and then…

A:

Q: On the grid below, draw the following vectors: a = −2i+3j b = -4i+2j c=5j

A: Given

Q: à = (–3, –5) and b = (1,4). Represent a + b using the parallelogram method. Use the Vector tool to…

A:

Q: Rewrite each vector in component form a. OP = 5j + 3k b. OQ = Zi – 4j + 7Ř %3D

A: Given, Vectors OP = 5j+3k OQ = 2i-4j+7k We have to rewrite each vector in component form.