or hitting a home run.
what's the question? this is a statement
The physics of batting in a softball game involves concepts such as impulse, momentum, centre of mass, and contact forces. Players must properly judge these factors to successfully hit the ball without breaking the bat.
The subject of the question is related to the physics of batting in a game of softball. When a player is batting, concepts such as impulse, momentum, and centre of mass play a crucial role in determining the outcome. For example, a player needs to properly judge these quantities while hitting the ball to avoid breaking the bat and to ensure they either get on base or hit a home run.
Impulse can be thought of as the force applied on the ball over the duration of the contact between the bat and the ball, which ultimately changes the ball's momentum. The centre of mass refers to a point where if a force is applied, it moves in the direction of the force without rotating. The player's skill lies in applying the right amount of force at the correct angle to ensure the ball goes where he wants it to.
Moreover, if contact forces between the bat and softball are analysed, they could be explained by the interaction of charges in atoms and molecules of the bat and ball. These forces include the Coulomb force. Understanding these physical properties can give the player a beneficial scientific perspective on their game.
#SPJ3
M B
1 30
2
3
65 graph the solution
Answer:
B = 25+5x
Step-by-step explanation:
B = 25+5x
Since 25 is a set price you leave it by itself, but since you don't know how many movies are ordered, you say 5x (5 times the amount ordered).
M B
1 $30 --> 25+5x1 = 30
2 $35 --> 25+5x2 = 25+10 = 35
3 $40 --> 25+5x3 = 25+15 = 40
8 $65 --> you can do that trial error method, sub in numbers in place of M
to figure out what adds up to $65. In this case it was 8
Just put that into a graph now, so put M on the x axis, and B on the y axis, and plot dots for each number, and draw a line linking the dots
Hope this helped :)
Complete the equation so that it has infinitely many solutions.