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Studiot
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Where is it writ that forces must act in straight lines?
Studiot said:Where is it writ that forces must act in straight lines?
Circular forces act in a straight line at any given moment in time (tangential) but that direction changes as a function of time. It's not pushing in all directions at once or it wouldn't go anywhere.
They're not all one force.
Studiot said:Why not, there is a continuous force all the way round the circle?
Would you also suggest that a circle is not one line, but an assembly of straight lines?
No; in differentation, a circle is an assembly of infinitesimal points.
Very true.Studiot said:1)
By that reasoning so is a straight (or any other) line.
Studiot said:2)I'm sorry what surface?
I assume the surface of the balloon that you used as a 3d example.
A force is a push or pull that acts on an object, causing it to accelerate or change its motion. Forces can be applied by contact (e.g. pushing a door) or at a distance (e.g. gravity).
A vector is a mathematical quantity that has both magnitude (size) and direction. It is represented by an arrow, with the length of the arrow representing the magnitude and the direction of the arrow representing the direction.
Forces are often represented as vectors because they have both magnitude (e.g. strength) and direction. This allows us to use mathematical operations, such as addition and subtraction, to analyze and calculate the effects of multiple forces acting on an object.
A scalar quantity has only magnitude (e.g. speed), while a vector quantity has both magnitude and direction (e.g. velocity). Scalars can be represented by a single number, while vectors require both a number and a direction.
Forces can act along straight lines, known as the line of action. This allows us to use the principles of geometry and trigonometry to analyze and calculate the effects of forces on an object in motion.