you find the hard equation and simplify it....
The answer will depend on what quantity is being measured by c.
Ballista catapults are primarily historical siege engines and are not used in everyday life today. However, their principles can be found in modern applications, such as launching projectiles in sports or engineering experiments. In educational settings, they can serve as engaging tools for teaching physics concepts like force and trajectory. For recreational purposes, enthusiasts might build miniature versions for competitions or demonstrations.
simplify. Can you simplify this equation?
you add 1+1= 25 simple ;)
A projectile has minimum speed at the top of the trajectory.
You go and look up the equation and it should be there
Catapults demonstrate principles of physics, such as projectile motion and potential energy conversion to kinetic energy. They illustrate concepts like force, acceleration, and trajectory through the mechanics of launching objects over a distance. Additionally, catapults highlight the importance of factors like angle of release and mass of the projectile in determining its flight path.
A catapult's trajectory refers to the path followed by the projectile launched by the catapult. It is typically parabolic in shape, with the highest point of the trajectory known as the apex. The trajectory is influenced by factors such as the launch angle, initial velocity, and gravitational pull.
determine the equation for trajectory with ahead of 7.0m and velocity cofficient of .95
The answer will depend on what quantity is being measured by c.
Its an equation used to find the 2D motion of a projectile; y=xtan*0-gx2/2u2cos2* where * represents an angle b/w them
The concept of force in simple levers is used in catapults to launch projectiles with greater speed and force. By using the lever principle, a small force applied over a long distance (arm of the catapult) can create a large force over a short distance to launch the projectile. This allows catapults to hurl objects over great distances.
The analytical equation for determining the trajectory of a projectile is the projectile motion equation, which is given by: y xtan - (gx2) / (2v2cos2) where: y is the vertical position of the projectile x is the horizontal position of the projectile is the launch angle g is the acceleration due to gravity (approximately 9.81 m/s2) v is the initial velocity of the projectile
The physics equation used to calculate the trajectory of a bouncing ball is the coefficient of restitution formula, which is given by the equation: v2 e v1, where v1 is the initial velocity of the ball before it bounces, v2 is the velocity of the ball after it bounces, and e is the coefficient of restitution that represents the elasticity of the collision.
The Catapults were used by the medieval Greeks and Romans.
yes they use catapults
Some catapults were used in the middle ages to try and get into Medieval Castles. The Romans had catapults. I had a hand catapult when I was a youngster.