Pre-Quiz 3.1 .:. Go Up

Vectors

 

Show your work, circle your answers with units, and use significant digits to receive full credit.

Questions 1 and 2:  Find the components of these vectors:

1. (30.60 m x + 9.356 m y)

                                                      32 m/s

 

                           17o

A =                                                                              A =                    x +                    y

 

 

2. (5.861 m x + -13.81 m y)

 

 


                    23o

B =                                                                              B =                    x +                    y

 

                                  15 m/s

 

Questions 1 and 2 are to see if you can find components of vectors.  This is covered here:

 

3. Convert this vector component vector to an angle magnitude vector.  Draw it as an arrow, and label any angle it makes with its value, and find the magnitude. (angle x: 23.4o,  mag: 14.4 m/s + picture)

 

 

C = 13.2 m/s x + 5.70 m/s y

 

 

 

Question 3 is to see if you can draw angle magnitude vectors from vector component vectors, and calculate an angle and the magnitude.  This is covered here:

 

 

 

4.  D = 16.2m x + -3.5 m y                 

     E = -13.7m x + -4.2 m y                 Find:

                                                                                    D+E =              x +              y

2.5

-7.7

-29.9

-0.7

                                                                                     E-D =             x +              y

 

 

Question 4 is to see if you can add two vector component vectors.  This is covered here:

 

 

5. Calculate the sum of vectors A and B (From problem 1 and 2).  Draw the resultant vector as an angle magnitude vector.  (Label your angle and magnitude clearly – use an arrow)  Do your work on the back of this sheet, and label and describe the three steps for doing so. (36.9 m/s, 6.96o below x axis +picture)

 

 

Question 5 is to see if you can add two angle magnitude vectors.  This is covered here: