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If a net force diagram is drawn, such as shown, wherein the $F_"norm"" at A "=-(F_g)" at C"$, what do you know about the object?
1. The object is accelerating in the direction of the $F_"app"" at B"$ because there is no opposing force to B, and $F_"app"" at "B>0N$.
2. The object is accelerating in the opposite direction of $F_"app"" at B"$ because forces act in equal but opposite pairs.
3. The object is not moving because the $F_"net"=F_"norm"+F_g=0N$.
4. The object is accelerating in the direction of the $F_"app"" at B"$ because the opposing $F_"fric"$ must be negligible, and $F_"app"" at "B>0N$.
Given a force diagram like the one shown, if the object is not moving, what do you know about the forces at A and B?
1. $F_"norm"$ is less than $F_g$ because the object stays down on the surface.
2. $F_g$ is always greater than $F_"norm"$ when an object is not moving.
3. $F_"norm"=F_g$ when an object is not moving.
4. $F_"norm"=-(F_g)$ making the $F_"net"=0$ when an object is not moving.
Grade 11 Motion in Two- and Three-Dimensions
When light rays pass through a convex lens, as in the image shown, what happens to the rays and the perceived image of the object?
1. The light rays diverge, magnifying the perceived image.
2. The light rays converge, magnifying the perceived image.
3. The light rays diverge, reducing the perceived image.
4. The light rays converge, reducing the perceived image.
The diagram shows a bar magnet with magnetic lines going from north pole to south pole outside the magnet. What is the direction of magnetic lines inside the magnet?
1. south pole to north pole
2. north pole to south pole
3. there are no lines inside the magnet
4. it is impossible to know
Grade 11 Motion in Two- and Three-Dimensions

This question is a part of a group with common instructions. View group »

In the diagram shown, what force is required to keep an object of mass $m$ from slipping off the disk?
1. $mg$
2. $(mv^2)/r$
3. $(mv^2)/(2g)$
4. $(2pimg)/v^2$
A mass is connected to an ideal spring, as shown. As the amplitude $X$ increases, the period of the simple harmonic motion