Predict/Calculate Beating to Windward A sailboat can be propelled into the wind by a maneuver called beating to windward . Beating requires the sailboat to travel in a zigzag pattern at an angle to the wind that is greater than the no-go zone , which is shaded red in Figure 7-23 . When a sailboat is just outside the no-go zone (boats B in the figure) the wind exerts a force F → on the sail that has a component in the direction of motion v → Similar comments apply to boats C. The work done by the wind on the sail is W = Fd cos θ , and because v = d/t , the propulsion power P = W/t delivered to the sailboat is F ucasθ, where θ is the angle between the sail face and the direction of motion. (a) Assuming that F and u have the same magnitudes for each sailboat, will the propulsion power delivered to sailboats B be greater than, less than, or the same as the propulsion power delivered to sailboats C? Explain (b) If F = 870 N and v = 11 m/s, what propulsion power is delivered to sailboats B, for which θ = 79° ? (c) What propulsion power is delivered to sailboats C for which θ = 56° ?
Predict/Calculate Beating to Windward A sailboat can be propelled into the wind by a maneuver called beating to windward . Beating requires the sailboat to travel in a zigzag pattern at an angle to the wind that is greater than the no-go zone , which is shaded red in Figure 7-23 . When a sailboat is just outside the no-go zone (boats B in the figure) the wind exerts a force F → on the sail that has a component in the direction of motion v → Similar comments apply to boats C. The work done by the wind on the sail is W = Fd cos θ , and because v = d/t , the propulsion power P = W/t delivered to the sailboat is F ucasθ, where θ is the angle between the sail face and the direction of motion. (a) Assuming that F and u have the same magnitudes for each sailboat, will the propulsion power delivered to sailboats B be greater than, less than, or the same as the propulsion power delivered to sailboats C? Explain (b) If F = 870 N and v = 11 m/s, what propulsion power is delivered to sailboats B, for which θ = 79° ? (c) What propulsion power is delivered to sailboats C for which θ = 56° ?
Predict/Calculate Beating to Windward A sailboat can be propelled into the wind by a maneuver called beating to windward. Beating requires the sailboat to travel in a zigzag pattern at an angle to the wind that is greater than the no-go zone, which is shaded red in Figure 7-23. When a sailboat is just outside the no-go zone (boats B in the figure) the wind exerts a force
F
→
on the sail that has a component in the direction of motion
v
→
Similar comments apply to boats C. The work done by the wind on the sail is W = Fdcosθ, and because v = d/t, the propulsion power P = W/t delivered to the sailboat is Fucasθ, where θ is the angle between the sail face and the direction of motion. (a) Assuming that F and u have the same magnitudes for each sailboat, will the propulsion power delivered to sailboats B be greater than, less than, or the same as the propulsion power delivered to sailboats C? Explain (b) If
F = 870 N
and
v = 11 m/s,
what propulsion power is delivered to sailboats B, for which
θ = 79°
? (c) What propulsion power is delivered to sailboats C for which
How do I plot the force F in Matlba (of gravity pulling on the masses) versus spring displacement, and fit the data with a linear function to find the value for the spring constant. To get a linear fit, use polynomial order 1. Report the value of 'k' from the fit.
What code is used?
Ok im confused on this portion of the questions being asked.
the first snip is the solution you gave which is correct. BUt now it is asking for this and im confused.
The magnitude of the force F_11 is __________LB.
The direction of the force F_11 is __________LB.
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