The required lift force is approximately 866.92 N. To determine this, we first establish the shark's mass at 92 kg and its density at 1040 kg/m³. The volume of the shark is calculated by dividing mass by density, yielding 0.08846 m³. The buoyant force acting on the shark is then determined by multiplying the volume by the density of water and gravity, resulting in a lift force of 866.92 N.
Conclusion:
The total net force acting on the objects is 16 N, directed towards the right.
Clarification:
It is stated that,
The force exerted by the dog,
(to the right)
The force exerted by Simone,
(backward)
Here, assume the backward direction is negative and the right direction is positive.
The net force will move in the direction where the larger force is present. The net force can be calculated as:


F = 16 N
Thus, the net force amounts to 16 N, acting towards the right.
Respuesta:
La magnitud de la aceleración resultante es 2.2 
Explicación:
La masa (m) del velero es 2000 kg
La fuerza que actúa sobre el velero debido a la marea del océano es
= 3000N
Hacia el este significa que se da a lo largo de la dirección positiva del eje x
Entonces
= 3000N y
= 0
La fuerza del viento que actúa sobre el velero es
6000N dirigida hacia el noroeste, lo que significa a un ángulo de 45 grados sobre el eje negativo x
Luego
= -(6000N) cos 45 grados = -4242.6 N
= (6000N) cos 45 grados = 4242.6 N
Por lo tanto, la fuerza neta que actúa sobre el velero en la dirección x es

= - 3000 N + 4242.6 N
= - 3000 N +4242.6 N
= 1242.6N
La fuerza neta que actúa sobre el velero en la dirección y es
= 0+ 4242.6N
= 4242.6N
La magnitud de la fuerza resultante =
Usando el teorema de Pitágoras de 1243 N y 4243 N
4420.8 N
F = ma


= 2.2
Given that, the starting speed of the cells is 0 since they were at rest. The cell's acceleration is specified, along with time t = 700 ns. We aim to calculate the peak speed achieved by the cells and the distance covered during the acceleration. Let v signify the final velocity. Let d represent the distance traversed. We'll apply the equations of motion to find the solution.
The formula for range is:

Given values are:

where θ equals 14.1 degrees

Using the equation above,

The calculated range is 66.7 meters.
Therefore, the range is approximately 66.1 meters.