Answer:

Explanation:
<u>Displacement</u>
It is a vector that points to the final point where an object traveled from its starting point. If the object traveled to several points, then the individual displacements must be added as vectors.
The mail carrier leaves the post office and drives 2 km due north. The first displacement vector is

Then the carrier drives 7 km in 60° south of east. The displacement has two components in the x and y axis given by

Finally, he drives 9.5 km 35° north of east.

The total displacement is


The direction can be calculated with


Answer:
The magnitude of the acceleration of the electron at this point is
.
Explanation:
Given that,
Velocity 
Angle = 61.5°
Magnetic field = 0.01 T
We need to calculate the magnetic force
Using formula of magnetic force

Where, B = magnetic field
v = velocity
e = charge of electron
Put the value into the formula


We need to calculate the acceleration
Using newton's second law


Put the value into the formula


Hence, The magnitude of the acceleration of the electron at this point is
.
El peso de la caja, la fricción, si la superficie es áspera, así como la fuerza normal que se llama el "fuerza de reacción " en respuesta al peso de la caja.