An airplane flies at 300 mph with a direction of 100° relative to the air. The plane experiences a wind that blows 40 mph with a direction of 60°. Part A: Write each of the vectors in linear form. Show all necessary calculations. Part B: Find the sum of the vectors. Show all necessary calculations. Part C: Find the true speed and direction of the airplane. Round the speed to the thousandths place and the direction to the nearest degree. Show all necessary calculations.

Use the following vectors to perform vector addition. Answer this activity on the attached activity sheet. D = 15 km, East G=25 km, South A = 5km, North B = 3 km, South E= 12 km, West C = 2 km, West F = 20 km, North 1. A+B 2. C+D 6. C + E + D 7. B + F + G 8. F +G+A 3. E+ C 4. F+G 5. A+G+B

4. 1 2. Three ants, A, B, and C, travel along the paths shown in the Figure. All uhe ants start at 1 and finish at 2. A. Arrange the distance travelled by A, B, and C from highest to lowest. B. Arrange the magnitude of the displacement of A, B, and C from highest to lowest. 65 A 1. A truck moves 20.0 km north, then 30.0 km in the direction 30° east of ng then 40.0 km west. Determine the following: A. Total distance traveled by the truck B. Displacement vector of the truck

Let A= (3.0 m, 200south of east), B = (2.0 m, north), and C= (5.0 m, 700south of  west).  Draw and label A, B, and C with their tails at the origin. Use a coordinate system with the x-axis to the east.  b. Write A, B, and C in component form, using unit vectors.  c. Find the magnitude and the direction of D = A + B+ C.

Vector A has a magnitude 28 and points to the east. Vector B has a magnitude 19 and points north. a. What is the magnitude of the vector sum A and B? b. What is the direction of the vector sun of A and B in degrees?

Directions: Using the component method, solve the following problems. Show your complete solutions. Express your answers in two decimal places.

Please help with number 1

I am confused on P 3.5. I need a starting point.

8:50 1 69010 Heads up: Next automatic Klarna payment for TTDEYE is coming up on S... 3. Addition of vectors. Vector r1 has a magnitude of 8.4 km and points due East. Vector r2 has a magnitude of 12.6 km and points due North. a. On the grid below, show the addition of r1 and r2 using the tip-to-tail method. Make sure to show the resultant vector on your diagram. Use a scale factor of 1 km per grid line. Use a protractor and ruler to make sure your vectors have the correct magnitude and direction. b. Use a ruler to measure the length of your resultant vector. Use the scale factor to convert this to a magnitude to km. c. Use a protractor to measure the direction of your resultant vector. d. Calculate the the sum of r1 and r2 in x and y component form using algebraic methods. e. Find the magnitude of the resultant vector you calculated in part d. 4. Addition of vectors. Vector r1 has a magnitude of 5.6 km and points due East. Vector r2 has a magnitude of 7.2 km and points due South. Vector…

Ax= 3.80 m, Ay= -1.30 m Ax= 3.70 m, Ay= 1.30 m Ax= -4.20 m, Ay= 1.20 m Ax= -3.60 m , Ay= -1.80 m Express your answer in degrees.