Forza Photo Dump

"66671 - 200 [METRIC] my dash" (66671) 03/05/2017 at 15:15 • Filed to: Forza

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Because why not. I have a bunch I never posted.

Skylinegtr > 66671 - 200 [METRIC] my dash 03/05/2017 at 15:23

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The pic with the enzo in the snow looks great.

66671 - 200 [METRIC] my dash > Skylinegtr 03/05/2017 at 15:29

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(F40)

Daily Drives a Dragon - One Last Lap > 66671 - 200 [METRIC] my dash 03/05/2017 at 15:31

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I honestly love just taking pictures in these games.

In a Mini; let them mock me as My Mini Countryman is higher than you > 66671 - 200 [METRIC] my dash 03/05/2017 at 19:08

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Anyone up for FH3? I’ll be on at 8:15

Gamertag: egWheelsOnABus

66671 - 200 [METRIC] my dash > In a Mini; let them mock me as My Mini Countryman is higher than you 03/05/2017 at 19:34

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I’ll be on for a little bit then too I guess, I’m assuming your in the same time zone? I’m EST (7:30 as of posting this)

In a Mini; let them mock me as My Mini Countryman is higher than you > 66671 - 200 [METRIC] my dash 03/05/2017 at 19:36

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Yes

Can you help me with this calc problem?

A farmer wishes to paint the side of a cylindrical grain silo of height 85 feet and diameter 16 feet. If the paint is to be applied in a coat 1/8 inch thick, use differentials to approximate the volume of paint that the farmer needs to buy.

Calculate the actual error in the approximation.

What is the relative error when compared to actual volume of paint required? (Round your answer to six decimal places.)

66671 - 200 [METRIC] my dash > In a Mini; let them mock me as My Mini Countryman is higher than you 03/05/2017 at 19:45

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“A farmer wishes t...”

Sorry, I lost you at farmer, I’m a city boy.

Bryson > 66671 - 200 [METRIC] my dash 03/05/2017 at 20:19

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66671 - 200 [METRIC] my dash > In a Mini; let them mock me as My Mini Countryman is higher than you 03/05/2017 at 20:24

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Also I can’t find your gamertag, try mine: TurnkeyVirginia

Michael Woyahn > In a Mini; let them mock me as My Mini Countryman is higher than you 03/05/2017 at 21:33

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Don’t know if this is helpful, but I had a problem similar to that, but it was volume of tin around a can. Here’s my work for it:

In your case, the dr and dh would equal 1/8, and I don’t think you would include the bottom so I think it might just be (pi)rhdr + (pi)r^2dh, but I’m not entirely sure about that.

The error in the approximation sounds similar to a problem that I’ll show below, but I can’t really explain that one because I’m pretty sure I figured out how to do it from Yahoo Answers haha.

It was number 33:

And here was my work for it:

Also, I’m in Calc 3, if that makes any difference. Hopefully this was somewhat helpful!