Newton’s third law has practical uses in analyzing the origin of forces and understanding which forces are external to a system.
Force need to be actions for it too work
Newton’s third law has practical uses in analyzing the origin of forces and understanding which forces are external to a system.
Force need to be actions for it too work
body exerts a force on a second body,
When the first body and the second body both have equal magnitude and opposite direction and the force start itself exerts.
Fnet =ma
Another way is can be wrote to when solving for the force net.
net external force is in the same direction as acceleration
This is when an external force is being added and their going in the same type of direction as accleleration.
net external force is in the same direction as acceleration
This is when an external force is being added and their going in the same type of direction as accleleration.
Fnet =ma,
Can be right either way when solving for motion but the second equation is used to solove for acceleration too
(which is a net external force) for there to be any change in velocity (either a change in magnitude or direction).
The external force is change inn velocity meaning time or displacement or acceleration were to change the place of the initially velocity.
Bridges, buildings, fences, roads, swimming pools, towers and many more constructions can only be created to be reliable with a proper understanding of Newton’s laws.
More stuff like building that are used in houses and building these was made by netwons laws
irplanes, boats, cars, cannons, elevators, rockets, satellites, space shuttles, trains, trucks, and many more.
NEwton laws were discoved by each other these and many more weapons that were made.
A body at rest remains at rest,
This mean that IV because that the beginning of where we started and this is gonna remain the same at a constant velocity needs to be move by external force
chapter.
This is going to be the first graph.
the speed will be a positive value.
Since heading up which means it turning postive this is still turing constasnt slope and will be postive
The corresponding velocity versus time graph should indicate a negative value in this range because the slope of the line in the position versus time graph is negative.
But x-axis let it stays negative and the slope of the line in h position.
Because the slope is constant on the position versus time graph, the value on the y-axis is a constant on the velocity versus time graph.
WHen heading to the Y-axis remainds constanst.
by an upward sloping line,
Slope is going to be heading upward meaning it head postive. Heading in a constasnt way which is the same way and let the VI in constasnt way.
by an upward sloping line,
Slope is going to be heading upward meaning it head postive.
30-minute round trip to the store, the total distance traveled is 6 km
Take around 30 mins for total distance to be 6 km and the as was 2km/h and the displace was zero and so was av.
velocity remains constant, the position changes at a constant rate.
In the first image when the journey increase the velocity mains constanst and the posittion changes at constant rate
unknown, a¯a¯\bar{a}.
Solving is velocity change over time change
1.50 km.
Turned to a postive in the end why?
To find displacement, we use the equation Δx=xf−x0Δx=xf−x0\Delta x=x_{\mathrm{f}}-x_{0}. This is straightforward since the initial and final positions are given.
When finding the displacement of both equation we used this
xxx-axis so that + means to the right and − means to the left for displacements, velocities, and accelerations.
A displacement holds 2km and a positive sign going to the right. B displacement is -1.5km going to the left.
For velocity and acceleration we are also considering time. Velocity is the change in displacement over a period of time.
1) Displacement & Speed & Time and Acceleration are considered velocity quantity.