Sunday, November 22, 2020

Centrifugal Bursting Force Explained In Plain English


FORCE RELATIONSHIPS


Fig. 180. The Steam Engine and Turbine - A Text Book for Engineering Colleges By Robert C. Heck












Welcome to motionless earth!!!


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Space is fake!—ROCK BALANCING PROVES EARTH IS MOTIONLESS

THIS IS the coup de grâce! (final death blow!)

The trick was to treat two simultaneous motions as independent. And to claim that you cannot feel a constant speed. This would be true if earth was just spinning. But when you take that bowling ball & roll it down a track (constant spin & constant orbit) you no longer feel a constant speed, but an acceleration/deceleration instead!—SPEED CONSTANTLY CHANGES! {because your direction on a spinning ball constantly changes}

MAGNITUDE & DIRECTION OF SPEED {that you feel} CONSTANTLY CHANGES!

The vector analysis for SPIN + ORBIT = 21 mm/s/s acceleration/deceleration every 12 hours.

0 - 2000 mph - 0 mph - 2000 mph - 0 mph - 2000 mph

THE ONLY CONSTANT IS THIS: +21 mm/s/s acceleration & -21 mm/s/s deceleration

On fake globe earth, You NEVER experience an outward centrifugal force opposed by a 300 lb pink elephant. Only lateral forces of acceleration & deceleration can exist! Case closed.

21 mm/s/s PREDICTED BY YOUR BROKEN NON-WORKING GLOBE

Where is it? 😆😁😂

I got it! https://youtu.be/AfEbsnOXrX0

Draw a circle, that will be the equator and you are looking down on it. Put two points, one at 12 noon and the other at 6.

Now we add the vectors for each motion. Draw two arrows tangential to each point and pointing in the same direction, that is 67,000 mph orbit.

Then add two smaller arrows inline with the first two tangents, one is in the same direction as the tangent, the other on the other tangent is in the opposite direction of the tangent.—These arrows (vectors) are 1000 mph each but in opposite direction, so one adds 1000 mph to 67,000 and the other takes away.

So, say at one point you have 68,000 mph and 66,000 at the other. And this is over 12 hours. you get 21 mm/s/s

And that’s the end of the glob!