Answer:
As indicated in the attached document
Explanation:
The comprehensive steps, mathematical reasoning, and manipulations are presented in the attachment.
Answer:
The electric flux going through the sphere is 
Explanation:
Given

Required
Calculate the electric flux
Electric flux can be computed using the formula;
Ф = q/ε
Where ε stands for the electric constant permittivity
ε 
Substituting ε
and
; the formula simplifies to
Ф = 
Ф = 
Ф = 
Ф = 
Ф = 
Ф = 
Ф = 
Ф = 
Thus, the electric flux through the sphere is 
Respuesta:
P_(bomba) = 98,000 Pa
Explicación:
Se nos proporciona;
h2 = 30m
h1 = 20m
Densidad; ρ = 1000 kg/m³
Primero, entendemos que la suma de las presiones en el tanque y la bomba es igual a la del boquilla,
Así, se puede expresar como;
P_(tanque)+ P_(bomba) = P_(boquilla)
Ahora, la presión se daría como;
P = ρgh
Y así,
ρgh_1 + P_(bomba) = ρgh_2
<ppor lo="" tanto="">
P_(bomba) = ρg(h_2 - h_1)
<pal sustituir="" los="" valores="" pertinentes="" obtenemos="">
P_(bomba) = 1000•9.8(30 - 20)
P_(bomba) = 98,000 Pa
</pal></ppor>
Answer:

Explanation:
Provided data:
The motorist's initial speed is 20 m/s.
The distance to the traffic light is 200 m.
The duration of the red light is 15 s.
It takes 1 s for the driver to apply the brakes.
Distance covered during this response time
d = s x t
d = 20 x 1 = 20 m
The time to arrive at the red light after factoring in the reaction time is 15 - 1 = 14 s.
The remaining distance to cover within this time is 200 - 20 = 180 m.
To determine the motorist's speed upon reaching the red light, employ the equation of motion




Utilizing the equations of motion to ascertain the velocity:



The speed of the motorist as she reaches the red light is 5.72 m/s.
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