A rope exerts a force of magnitude 21 N, at an angle 31 deg above the horizontal, on a box at rest on a horizontal floor. The coefficients of friction between the box and floor are Us = 0.55 and UK = 0.50. The box remains at rest. Determine the smallest possible mass of the box.
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A horizontal angle is an angle between lines on a horizontal plane.
this is horizontal: ---------------------------- / / this is at an angle: / / /
420 feet at about an angle of -3 degrees.
It can be any object that is above or below the horizontal from the perspective of a viewer.
The angle formed by a horizontal line is 180o.
The answer depends on the context: If you have a distance vector of magnitude V, that is inclined at an angle q to the horizontal, then the horizontal distance is V*cos(q).
The initial magnitude of the velocity is sqrt(5) times the horizontal component. This results in a velocity vector that is inclined at an angle of arctan(2) ≈ 63.43 degrees with respect to the horizontal.
A horizontal angle is an angle between lines on a horizontal plane.
You plot the magnitude of the angle along the horizontal axis and the value of the trigonometric ratio on the vertical axis.
this is horizontal: ---------------------------- / / this is at an angle: / / /
The man exerts a force of 245 Newtons to pull the box. This force can be calculated by resolving the force into its horizontal and vertical components. Given that the angle is 30 degrees, the horizontal component of the force can be found using trigonometry.
420 feet at about an angle of -3 degrees.
To find the resultant magnitude and direction of the five forces acting at an angle, you can resolve each force into its horizontal and vertical components using trigonometry. Then, sum up all the horizontal components and vertical components separately to find the resultant horizontal and vertical components. Finally, use these components to calculate the magnitude and direction of the resultant force using trigonometry.
It can be any object that is above or below the horizontal from the perspective of a viewer.
The magnitude of the vector at 45 degrees to the horizontal will be equal to the magnitude of its horizontal and vertical components. This is because the components are obtained by using trigonometric functions of the angle, and in this case, at 45 degrees, those functions yield the same value for both the horizontal and vertical components as the magnitude of the vector.
its 45 degree
The angle formed by a horizontal line is 180o.