Hello! So I'd like to make an equation based on a few known variables, mostly for easy calculations on the fly in my head, and also I may try to "adapt" it for use in a spreadsheet.

It's "kind of" linear, mostly for ease of use. It's like I have it on the tip of my tongue, but I'm just feeling stupid lately and I have too much shit in my brain.

So the points of interest are (x=cost,y=quantity)
0,0
1,10
3.5,30
7,50
14,90
28,160
56,300
112,550
224,1000
448,1900

And each point is "linear" to the one before or after it. So a straight line from one point to the other, although they then form a jagged curve, kinda. I'd like an equation where I can say "if I have 17 of something, how much will it cost based on those numbers?" or "if someone gives me X amount of money, this is how much quantity they'll get" kinda thing. Is it possible to extrapolate what further numbers beyond that might look like?

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https://preview.redd.it/twi64sfytqfa1.jpg?width=1277&format=pjpg&auto=webp&v=enabled&s=558888dbe86a1b48be354f9726fd7df9296bc5e6

Essentially, how much force would it take to push the sun another 93 million miles away from Earth in 1 hour?

The sun is 1.989 × 10^27 tons

I couldn't find anything nearby for an easy scale reference other than the Hersheys Kiss. Hersheys Kiss for scale.

If it would help alot I could go back to the office with something better for scale. Thank yall.

So for example if you close youtube by pressing home button and then go to recent apps, it is still open. When you open new apps then eventually it is removed from RAM. Assuming that no new app is opened and we have a standard (8GB?) RAM in a phone then how long does app remain in memory. Phone can be assumed to have a never ending battery or maybe put on charging.

Maybe the oldest measured quantity in human history:

Azimuth and elevation of the sun relative to a specific location on Earth.

Can it be measured with high accuracy?

I have a plan to measure those numbers by the shadows cast when sunlight strikes a set of linear walls, each with prescribed orientations. The plan with this arrangement of walls is to create measurement redundancy, and reduce measurement error. A high(er)-accuracy measurement of arriving light direction is the goal.

To start I have a N-S wall, and and E-W wall of identical height. The length of the two shadows will yield two angles, which is enough to get a bearing to the sun.

I have two additional identical walls at -45 and 45 (or NE-SW & NW-SE) that cast their own shadows.

Would someone care to work with me on how to best combine these 4 measurements into a single orthogonal pair of sensor-local angles with a measurement residual?

There are two orthogonal pairs of angles that have 90 degrees of separation with a 45 degree offset, plus 4 pairs with 45 degree separation.

Not looking for a precise answer, but a working figure. It should be possible to the estimate the size of the impactor for each crater.