At this temperature, the fever is deemed as mild or a moderate type which is seen as an adaptive response of the body to changes in the environment or the body itself. Bacteria requires high amount of iron and zinc in order to multiply. At this temp., the body makes it less available to have such compounds which would be beneficial to the body.
Answer: k = ma + uk×mgcosθ/ xf
Explanation: The body is placed on a frictionless inclined ramp.
The weight of the object has 2 components, horizontal component (mgsinθ) and vertical component (mgcosθ).
The horizontal component of weight is responsible for making tje object slide down the plane even with no applied force.
So from newton's second law of motion
mgsinθ - uk×R = ma
Where uk = coefficient of kinetic friction.
R = normal reaction = mgcosθ
mgsinθ - uk×mgcosθ = ma
mgsinθ = ma + uk×mgcosθ
mgsinθ is the applied force in this case. This applied force compresses a spring.
According to hooke's law,
F =ke
Where F = ma + uk×mgcosθ, e =xf
F = applied force , e = extension and k = spring constant.
k = F/e
k = ma + uk×mgcosθ/ xf
Answer:
The thrust that you feel at the time of firing is one of the real-life example of the conseriation nomentum
Solve -5w<span> = -80 for </span>w<span>.</span>
The shortest wavelength in the paschen series= m.
<h3>How do we calculate the shortest wavelength in the paschen series?</h3>
Emission lines for hydrogen occur when electrons drop from some energy level to a lower energy level. To calculate the shortest wavelength in the paschen series we are using the formula,
Here, we are given,
= Rydberg constant=
= The lower energy level quantum number.=3 (for the paschen series).
n= The quantum number of whichever state the transitions occur from = (for this case of the paschen series).
We have to find the wavelength associated with the photon emitted = m.
Now we substitute the known values in the above equation, we can find that,
Or,
Or,
Or, m
From the above calculation we can conclude that the shortest wavelength in the paschen series is m
Learn more about paschen series:
brainly.com/question/15322810
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