If the magnitude of the resultant force is to be 530N, directed along the positive y axis, determine the magnitude of force F. (Figure 1) Express your answer to two significant figures and include the appropriate units. F= μÀ Value Units ?
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- vector B = Bxi + Byj, when added to vector C = 3.0i + 4.0j, yields a resultant vector A that is in the negative y- direction and has a magnitude which is twice that of C. Find 1. Bx and By, 2. the magnitude of B, 3. the angle between B and C. Help with part 3An explorer is caught in a whiteout (in which the snowfall is so thick that the ground cannot be distinguished from the sky) while returning to base camp. He was supposed to travel due north for 5. 1 km, but when the snow clears, he discovers that he actually traveled 8.0 km at 48° north of due east. (a) How far and (b) in what direction (south of due west) must he now travel to reach base camp?Determine the resultant of the given vectors by component method. (show your solution) E = 23 km , 11 degrees N of E N = 25 km, 24 degrees E of N G = 19 km, 18 degrees S of W R = 27 km, 58 degrees W of N Referring to # 10, What will be the angle (direction) of the resultant. (show your solution)
- 5d with a detailed breakdown of how to find the vector, please.Do not solve the full qn My question is why is the vector VAot = 1.5 and VAon =-2.6 as shown in the solution. I understand VAot is = -3cos30=-1.5 and VAon = -3sin30 =-2.6 Why is it postive 1.5 instead of negative 1.5 or for VAon why isit negative 2.6 and not positive 2.6? Why is Vb1t = -0.866 and not 0.866 and Vb1n = -0.5 and not 0.5. I dont get it how to visualise the vector direction. Please use a vector diagram with the angles to illustrate it.Do not solve the full qn My question is why is the vector VAot = 1.5 and VAon =-2.6 as shown in the solution. I understand VAot is = -3cos30=-1.5 and VAon = -3sin30 =-2.6 Why is it postive 1.5 instead of negative 1.5 or for VAon why isit negative 2.6 and not positive 2.6? Why is Vb1t = -0.866 and not 0.866 and Vb1n = -0.5 and not 0.5. I dont get it how to visualise the vector direction. Please provide your answer by drawing a vector diagram with the angles to illustrate it.
- 1. For each of the following, determine the components that make up the resultant vector. (see attached graphs). Can could explain how to do each of these. a) |F⃗g|=40N b) v⃗=25m/s [N15°E] c) A person throws a ball with an initial velocity of 16 m/s, 65° above the horizontal.Two Part question please help solve. A). A vector has a magnitude of 12 units and a direction of 20 degrees (relative to the x-axis). Find the x-component of the vector (or, in other words, how far to the right does the vector take you?) B). A vector has a magnitude of 20 units and a direction of 65 degrees (relative to the x-axis). Find the y-component of the vector (or, in other words, how far up does the vector take you?)A jogger runs 42.3 meters in a direction 20 degrees east of north (A⃗ A→)and then 37 meters in a direction 35 degrees south of east(B⃗ B→). What is the total displacement, in meters, of the jogger? note: C⃗ C→ is a resultant vector
- A ship is traveling at 32 km/h in the South Atlantic, 30 degrees N of W, when it meets a wind with an average speed of 17 km/h moving in the direction of 20 degrees E. A ship passenger wishes to ascertain the ship's resulting velocity. Assist him by solving for the vector resultant using the component technique and filling in the spaces below.An airplane flies 200 km in the direction N32°W. It then turns and flies 300 km on a bearing of 236º. a. Draw the displacement vector for each part of the trip separately. b. Find the resulting displacement of the plane. Show the vector diagram you use to add them. c. For each of the three displacement vectors state the components in the directions North and East.Vector A has a magnitude of 4.50 m and makes an angle of 64.0 with the positive x axis. Vector B, with a magnitude equal to that of vector A, points along the negative y axis (Fig. P3.16). Graphically find the magnitude and direction of the resultant vector a. A+B, b. AB, c. BA, and d. 2AB.