A ship sailing due East at 18 knots runs into a 3 knot current moving 40° East of North. Find the resultant speed and direction of the ship.
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A ship sailing due East at 18 knots runs into a 3 knot current moving 40° East of North. Find the resultant speed and direction of the ship.
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- A ship is on a heading of 040° at 20 knots and a 2 knot current is flowing from 010°. Determine the Cartesian vector of the resultant velocity of the ship, using Cartesian vectors.Line sources m1 and m2 are near point A, as in Fig. If m1= 30 m2/2, find the value of m2 for which the resultantvelocity at point A is exactly vertical.A hiker leaves the camp, and using the compass, walks 4 km E, then 10 km S, 6 km E, 7 km N, 12 km W, and finally 10 km N. After three days, the hiker goes astray. Using a diagram, find all the sides and angles after the hiker's walk. Remember to make the diagram and identify the vectors.
- 1. Vector 1 is 30 m/s at 300° and Vector 2 is 80 m/s at 50°. Direction at CCW due East.a) Calculate the resultant vector using Pythagorean theorem and/or trigonometry.Find the resultant force vector from adding F1, F2 and F3, where … F1 = {-8i+10j-32k} N F2 is 40 N in magnitude with coordinate direction angles α, β, and γ, of 45, 120 and 60 degrees, respectively and F3 is 22 N in magnitude with transverse and azimuth angles of 65 and 40 degrees, respectively Express your final answer as a Cartesian vector as well as a magnitude with angles.Find the magnitude and direction of the resultant for system of forces shown in the figure. 30° 60N 50° 35° 60N 80N
- Don't Use Chat GPT Will UpvoteSTATICS OF RIGID BODIES MOMENT OF A FORCE MOMENT OF A FORCE – SCALAR FORMULATIONMOMENT OF A FORCE – VECTOR FORMULATIONA commercial airliner with four jet engines, each producing 78 kN of forward thrust, is in a steady, level cruise when engine number 3 suddenly fails. Determine the distance d (measured up or down on the figure) to the resultant of the three remaining engine thrust vectors. Treat this as a two-dimensional problem. The distance d is positive if above the center line of the airplane, negative if below. 78 KN 7.3 m 12.7 m 12.7 m 7.3 m 78 KN 3 2 78 kN Answer:d-i m
- 5How do you find the external forces' resultant and the application point?I desire to pull down a tree (object ABCDE). To do this, I tie a rope to the tree 1 meter off the ground. I then pass that rope around a nearby stump (G) and tie it to my car. The rope and all portions of the tree (limbs and trunk) are purely in the x, y, or z direction. For example, CBE is parallel to the Y axis, while DC is parallel to the X axis. Assume my car is applying 1000 N of tension to the rope. If the coefficient of static friction between the trunk (G) and the rope is .4, what is the magnitude of the force pulling on the tree at A. You may treat trunk G and the rope as a flexible flat belt over a fixed drum. 2 D X C 2 J Z B 3 E Fig 2: Using a car to pull down a tree.