Algo sobre gravitacion ingles

A BIT OF GRAVITATIONAs previusly was said in the blog of impulsivity physics the so call gravitation is a resultant ofthe coplanar forces f1, f2 being the third f3 al 900 of the previous ones:G=6.67961159114x10-11G=6.67961159114x∂2=( 6.28318530727*10-31)2 dinas2∂2=39.47844176054x10-62(xn)2= (0.66244179867)2x106(xn)2= 0.439094153342x106N2 = 36.265025982x1046 abogadro numberWas havef1=f1=Now d must be a distance between particles that forms the gravitation phasorfred= reduced velocity factorfred= 0.561307880834c1=c2=3.0312621969x1029c3=5.40035567007x1024c4=9.621022356x1019c5=17.1403657147x1014

c6=30.5364779296x109cmt/s∂c=nh xnn=1 isotroply = = = = =3.95033081435cmt/sAhora bien due to phasor interaction =3.95033081435. x1019The gravitation phasor, must realigned their particles. =0.97665650549gr.cmt/s x 103 gravitation constant of acelerations.

Now as it has been said the three forces form a dynamic triedrum of dynamic forces thatbeeps and forms gravitation and the plant orbits 90o f3 T f2 90o f1SS=Sol T=TierraAssumer 90º due to the drawing, the resultant gravitation pul lis forward the focus ogravitation.f1, f2 the drack force that forms the gravitation and the planetary orbits and the third forcesf3 expands the mater due the is logarithmic action creating the different elements systemnebulous , etc, due to a chain port of expansion, the gravitation expansion of impulsive energydue to the harmonic elementary oscillator

Algo sobre gravitacion ingles

by Antonio Gutierrez on Dec 05, 2011

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