A catcher in a baseball game stops a pitched ball that was originally moving at 44 m/s over a distance of 12.5 cm. the mass of the ball is 0.15 kg. what is the average force that the glove imparts to the ball during the catch

Answers

Answer 1

Answer:

Force = -1161.6 Newton

Explanation:

Given the following data;

Initial velocity, u = 44m/s

Distance ,s = 12.5cm to m = 12.5/100 = 0.125m

Mass = 0.15kg

To find the acceleration;

We would use the third equation of motion;

V ² = U² + 2as

0² = 44² + 2*a*0.125

0 = 1936 + 0.25a

0.25a = -1936

a = -1936/0.25

Acceleration, a = -7744m/s2

Force = mass * acceleration

Substituting into the equation, we have;

Force = 0.15 * (-7744)

Force = -1161.6 Newton

The value of its force is negative because the glove decreases the velocity of the ball.


Related Questions

Water at the bottom of a falls has a velocity of 33 m/s after falling 25 m. What is the water speed at the top of the falls?

Answers

Answer:

Explanation:

Answer:

Speed of water at the top of fall = 5.40 m/s

Explanation:

We have equation of motion

Here final velocity, v = 26 m/s

a = acceleration due to gravity

displacement, s = 33 m

Substituting

Speed of water at the top of fall = 5.40 m/s

Calculate the momentum of a 48.5 kg passenger seated on a train that is stopped.

Answers

Answer:

0kgm/s

Explanation:

Given parameters:

Mass of the passenger  = 48.5kg

Unknown:

Momentum  = ?

Solution:

The momentum of a body is the quantity of motion a body possesses. A body not in motion has no momentum.

Mathematically;

  Momentum = mass x velocity

  So;

Since the train is stopped, velocity  = 0m/s

        Momentum  = 48.5 x 0 = 0kgm/s

You are given two identical neutral metal spheres A and B mounted on fixed insulating supports, as well as a thin conducting wire and a glass rod that you can rub with silk. You can attach the wire between the spheres or between a sphere and ground. You cannot touch the rod to a sphere or between a sphere and the ground. You cannot touch the rod to a sphere. How can you give the spheres charges of:

a. equal magnitude and the same sign?
b. equal magnitude and opposite signs?

Answers

Answer:

a) we bring the rod closer to one of the spheres connected to Earth,  

   we disconnect the ground cable and move the rod away and join the two spheres with the wire

b) we connect a sphere to ground,  bring the rod closer

   we disconnect the ground cable

   Now we bring the rod closer to the other isolated sphere

   

Explanation:

In this interesting exercise we will use that electric charges are of two types positive and negative, where charges of the same sign repel and of opposite sign attract.

In metals the charges are mobile and can be displaced, we will conspire the earth as a receptor of charges and the glass rod does not have mobile charges, but it does have charges created by friction with silk.

With these concepts let's analyze the requested situations

a) How to create charge of equal magnitude and same sign in the spheres.

To create this situation we bring the rod closer to one of the spheres connected to Earth with the wire, in this case the charge induced by the sphere stops to the ground, then we disconnect the ground cable and move the rod away, therefore the sphere that with a charge of equal magnitude of the rod but of opposite sign.

Now we join the two spheres with the wire and the charge is distributed between the two, we remove the wire and each sphere with a charge equal to the mistad of the cheek and of the opposite sign.

Therefore the two spheres have a charge of equal magnitude and sign.

b) how to create charge of equal magnitude and opposite signs.

For this case we connect a sphere to ground with the wire, we bring the rod closer and an induced charge is created on the sphere of equal magnitude to the rod charge and of opposite sign, an equal charge and of the same sign as the rod passes to ground through the wire, disconnect the wire and remove the rod. The sphere with a charge equal to that of the rod and with the opposite sign.  

Now we bring the rod closer to the other isolated sphere, an induced charge of opposite sign to the rod and of the same magnitude is created,

in this case we keep the rod in this position and we have two charges of equal magnitude, but without opposite in each sphere

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