Answer:570.54 N
Explanation:
Given
mass of man=76 kg

As man is standing over inclined building therefore
its weight has two components i.e. sin and cos component
Force perpendicular to inclined wall

F=570.54 N
Taking into account the definition of molarity, the concentration of a solution that contains 70 g of H₂SO₄ in 0,28 dm³ of solution is 2.5510
.
<h3>Definition of molarity</h3>
Molar concentration or molarity is a measure of the concentration of a solute in a solution and indicates the number of moles of solute that are dissolved in a given volume.
The molarity of a solution is calculated by dividing the moles of solute by the volume of the solution:

Molarity is expressed in units
.
<h3>This case</h3>
In this case, you have:
- number of moles= 70 g×
= 0.7143 moles, where 98 g/mole os the molar mass of H₂SO₄ - volume= 0.28 dm³= 0.28 L (being 1 dm³= 1 L)
Replacing in the definition of molarity:

Solving:
<u><em>Molarity= 2.5510 </em></u>
Finally, the concentration of a solution that contains 70 g of H₂SO₄ in 0,28 dm³ of solution is 2.5510
.
Learn more about molarity:
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To solve this problem it is necessary to apply the expressions related to the calculation of angular acceleration in cylinders as well as the calculation of linear acceleration in these bodies.
By definition we know that the angular acceleration in a cylinder is given by

Where,
= Coefficient of kinetic friction
g = Gravitational acceleration
r= Radius
= Angle of inclination
While the tangential or linear acceleration is given by,

ANGULAR ACCELERATION, replacing the values that we have



LINEAR ACCELERATION, replacing the values that we have,


Therefore the linear acceleration of the solid cylinder is
Answer:
Over a closed surface
Explanation:
Gauss's law: It states that the total electric flux passing through the closed surface is equal to
times the total charge enclosed within the surface.
Mathematically representation :
Electric flux=
Where q=Total charge enclosed within surface
=Permittivity of vacuum
Therefore,the integral in Gauss's law should be evaluated over a closed surface.
Circle in the integration mean closed we can say that closed integral.