The Scenario: The Wildcats are down by two points to the Sun Devils with one second left in the game. The kicker lines up for a 50-yard field goal attempt to win the game. He is kicking the ball straight north. The ball is kicked, and it is heading straight for the left goal post. All that is needed for the Wildcats to win the game is for the ball to deflect 1/4 inch to the right and the field goal will be good. There is no wind and no spin on the ball, so the only hope is for the Coriolis Effect to cause the desired deflection. Given this scenario, how much does the ball move in flight and in what direction as a result of the Coriolis Effect

the answer is a)

mark brainliest

molecules are free to separate from each other and will take on the shape of the container. molecules move completely at random and high speeds. they vibrate in a fixed position and do not move around much. molecules expand to the edge of their container.

note: the given question is incomplete.

complete question is given below.

which is an example of kinetic energy?

a. the energy stored in ethanol  

b. a hockey puck sliding across the ice  

c. a compressed spring  

d. a ball sitting at the top of a ramp

solution: the kinetic energy is the energy posses by the virtue of the motion of the object.

in the given options, a, c and d are the example of potential energy because it is the energy posses by the virtue of the rest of the object. but option b has the kinetic energy as the object is in motion.

hence, a hockey puck sliding across the ice   is the apex example of kinetic energy.

so, the option (b) a hockey puck sliding across the ice   is the correct option.

we have been given a quadratic function and we need to restrict the domain such that it becomes a one to one function.

we know that vertex of this quadratic function occurs at (5,2).

further, we know that range of this function is .

if we restrict the domain of this function to either or , it will become one to one function.

let us know find its inverse.

upon interchanging x and y, we get:

let us now solve this function for y.

hence, the inverse function would be if we restrict the domain of original function to and the inverse function would be if we restrict the domain to .