Well, let's see . . .
Let's assume that acceleration INcreases when force DEcreases, and we'll check out this assumption.
If acceleration changes opposite to the change in force, then the less you push on something,
the more it accelerates, until you don't push on it at all, and then its acceleration becomes infinite.
If you wanted to get a car unstuck from a snowdrift, you would STOP pushing on it, and it would
accelerate out of the snow.
If you wanted to bunt a pitch so that it dies and just dribbles out a few feet from the plate,
you'd have to whack it with all your might; if you hit it too easy, with not enough force, it would
go sailing over the outfield fence and you'd have to settle for another darned home run.
Let's see, what else. Oh ... when you're ready to leave for school in the morning, and your backpack
is loaded with every book you own and it weighs about 75 pounds, and the bus is almost here
and you have to pick up the backpack really fast and get out of the house, you would reach down
and just touch one of the straps with your pinky, so that the backpack would jump up off the floor.
If you tugged at it with too much force, it would just slooooowly accelerate up off the floor and
it would take about ten minutes to get up to your shoulder.
Are any of these absurd enough for you ?
It should be pretty obvious that "more force" means "moreacceleration".
Force is mass x acceleration so in order to increase the acceleration without increasing the force, you must decrease the mass.
False. Since Force=mass*acceleration, decreasing mass will increase acceleration for the same applied force.
its acceleration will be increased
No, in basic physics acceleration depends on Newton's Second Law Net Force equals mass times acceleration
As per Newton's first law of motion, if the applied force remains the same, an increase in mass will result in a decrease in acceleration. In contrast, if the acceleration were to remain the same when the mass increases, there must be a greater force applied.
Force is mass x acceleration so in order to increase the acceleration without increasing the force, you must decrease the mass.
Decrease the mass, and change the force.
Applying more force in the direction of travel will increase the acceleration and therefore speed. If more force is applyed opposite to the direction of travel, acceleration will decrease.
Decrease the mass, and change the force.
From Newton's Second Law of Motion, I know that Fnet=manet. anet is the net acceleration. From this equation, I know that Fnet is proportional to anet. THis means that if I decrease the net force, I decrease the net acceleration. If I increase the net force, I increase the net acceleration. If your Fnet equation is Fnet=Fapp-Ff, then increasing the applied force would also increase the net acceleration. Therefore, more applied fore, more acceleration.
A force will produce acceleration when the object moves. force in the line of motion will increase the acceleration and the force opposite to the line of motion will decrease the acceleration.
If acceleration is kept constant but you vary the mass, the force will vary in direct proportion to the mass. If the mass increases, the force will also increase, and if the mass decreases the force will also decrease. Newton's 2nd Law, illustrated by the equation F=ma, illustrates this.
If net force acting on a mass decreases, the acceleration of the object decreases. But if the mass of an object were to decrease while a constant net force acted on it, its acceleration would INcrease. If the net force on the object AND the object's mass both decrease, the object's acceleration could either increase OR decrease. We'd need the actual numbers in order to calculate how it would turn out.
That depends on the force applied.
False. Since Force=mass*acceleration, decreasing mass will increase acceleration for the same applied force.
its acceleration will be increased
force (F) is equal to mass (m) multiplied by acceleration (a). F=m*a. if mass is made subject, m=F/a. hence mass is directly proportional to force. therefore an increase( or decrease) in force means an increase ( or decrease) in force also.