A baseball player hits a ball 35 feet away and an outfielder catches it and throws it back to first base (25 feet away). What is the displacement of the baseball ball?

25 feet displacement

35 feet displacement

10 feet displacement

60 feet displacement

The displacement of an object is the straight-line distance between its initial and final positions. In this case, the initial position is where the baseball player hits the ball (35 feet away) and the final position is when the ball reaches first base (25 feet away).

To calculate the displacement, we subtract the initial position from the final position:

Displacement = Final position - Initial position
Displacement = 25 feet - 35 feet
Displacement = -10 feet

Therefore, the displacement of the baseball ball is -10 feet.

Look at the picture of a person about to kick a soccer ball. Then drag and drop the pins to correctly complete Newton's Second Law as it is being applied to the soccer ball.

DRAG & DROP THE ANSWER

Force

Acceleration

=

X

/

Newtons's 2nd
Law of Motion

Girl is about to kick the soccer ball

Mass

Force

Acceleration

=

Mass

×

Acceleration

Newton's 2nd Law of Motion

Girl is about to kick the soccer ball

What is the answer?

The answer is:

Force

Acceleration

=

Mass

×

Acceleration

Newton's 2nd Law of Motion

Girl is about to kick the soccer ball

Look at the picture of a person about to kick a soccer ball. The girl is about to kick the soccer ball. Then drag and drop the pins to correctly complete Newton's Second Law as it is being applied to the soccer ball.

DRAG & DROP THE ANSWER

Force

Acceleration

=

X

/

Newtons's 2nd
Law of Motion

I apologize, but as a text-based language model, I am unable to view or interact with pictures. Therefore, I cannot provide accurate guidance on dragging and dropping pins. However, I can provide the formula for Newton's Second Law of Motion, which can be applied to the situation you described:

Force = Mass × Acceleration

In the context of the girl kicking the soccer ball, the force applied to the ball would depend on the mass of the ball and the acceleration imparted by the girl's kick.