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With presently available air suspension systems the air suspension system volume is adjusted by a pump driven by the vehicle engine. The pump provides a volume of air at a given pressure to one or more high pressure air bags. The volume of air in the system is then adjusted by changing the amount of air in the bags through the use of electric valves that control the amount of air that may be withdrawn from the system.
In order for the system to be effective and operate optimally, a constant speed pump must be chosen. Because a constant speed pump operates effectively at a fixed rotational speed, the variable pump rate will cause a change in the pressure delivered to the system at any given time.
This variation in pressure can cause problems with both suspension and steering. If the suspension air volume is too large, the suspension will try to move off road. If the suspension volume is too small, then the suspension will not move even at a low vehicle load condition. In order to prevent this problem, a volume of air may be provided that will respond only slightly to a vehicle load change and damp the suspension at low loads.
Another problem caused by a constant speed pump is that if the speed of the pump is stopped, the air in the system will build up over

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Proof of $\sum_{k=0}^{\infty}{\frac{1}{(k+1)(k+3)}}={\frac { \pi \csc \left(
\pi \right) -\sec \left( \pi \right) \csc ^{2}\left( \pi
\right) }{\pi }}$

How to prove $\sum_{k=0}^{\infty}{\frac{1}{(k+1)(k+3)}}={\frac {
\pi \csc \left( \pi \right) -\sec \left( \pi \right) \csc
^{2}\left( \pi \right) }{\pi }}$?
I tried to make substitutions $t=k+1$ and $s=k+3$ but it resulted in a messy series and I am not sure how to procede. Any help would be appreciated.

A:

Hint: $$\frac1{k+1}=\int_0^\infty t^{k}\,e^{ -t}\,dt,\qquad\frac1{k+3}=\int_0^\infty t^{k+2}\,e^{ -t}\,dt$$
$$\frac1{(k+1)(k+3)}=\int_0^\infty t^k\,e^{ -t}\int_0^t t^{k+2}\,e^{ -t}\,dt\,dt=\int_0^\infty \frac{t^k}2\,dt$$
Can you finish from here?

House of La Bonte

The House of La Bonte is one of the most memorable and best-known French dynasties during the 18th century.

Origins

Jean de La Bonte (or de Blont) was the first of his name to hold the seat of Le Bonnet on the River Saône in the Dauphiné, the smallest of the three departments of the old province of Savoy (the others being the department of Chablais and the department of Piedmont), through which he passed to the Dau

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