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Road Cycling “It is by riding a bicycle that you learn the contours of a country best, since you have to sweat up the hills and coast down them. Thus you remember them as they actually are, while in a motor car only a high hill impresses you, and you have no such accurate remembrance of country you have driven through as you gain by riding a bicycle.” -- Ernest Hemingway

How fast have you gone on your bike?

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Old 04-26-10, 09:37 PM
  #126  
Has coddling tendencies.
 
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Originally Posted by BikeNewEngland
Back in 2000, riding across the country, I was going down the continental divide on a super smooth highway and hit 54 mph on my road bike. I was in a tuck, and the front started to lift and bounce a little-- my body was creating lift, like a wing. I sat up, creating enough wind resistance to slow the bike and then eased into the brakes. I keep it under 45 mph now.
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Anyone else have a problem with this? Lift? Really? So much so you had to deploy your air brakes?
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Old 04-26-10, 09:39 PM
  #127  
Has coddling tendencies.
 
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48 mph, which doesn't feel much different than 40.
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Old 04-26-10, 10:14 PM
  #128  
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Only about 45mph, but regularly hit 30 coming off of campus going home :thumbsup: Cruise the flats at 16, maxed out at 22.
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Old 04-26-10, 10:49 PM
  #129  
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Originally Posted by Grumpy McTrumpy
more like infinite slope
Division by zero does not equal infinity. The slope is undefined.
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Old 04-26-10, 10:55 PM
  #130  
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Originally Posted by recon455
Division by zero does not equal infinity. The slope is undefined.
So what college do you go to? lol
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Old 04-27-10, 12:53 AM
  #131  
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44.7 Mostly, I go VERY slow down the hills so I can enjoy them for as long as they sucked going up....

I had something lock up my RD last year, sucked it into my spokes, locked up my wheel going about 15 maybe. All I could think about is what that would have been like going 45 down a hill. Gives me the chills.
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Old 04-27-10, 04:53 AM
  #132  
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Originally Posted by Grumpy McTrumpy
more like infinite slope
This sounds like some kind of arcane racial slur.
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Old 04-27-10, 05:15 AM
  #133  
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Originally Posted by recon455
Division by zero does not equal infinity. The slope is undefined.
look up "infinite slope" and get back to us.
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Old 04-27-10, 05:27 AM
  #134  
Zoom zoom zoom zoom bonk
 
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410kpd
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Old 04-27-10, 05:58 AM
  #135  
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Originally Posted by Grumpy McTrumpy
look up "infinite slope" and get back to us.
https://www.mathexpression.com/negative-slope.html

Now, if 2 is divided by 0, we can roughly say that we will get an infinitely large number.

Why roughly? This is because it would be more accurate to say that the number is 'undefined'.
you're not wrong, but he's more right.
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Old 04-27-10, 07:40 AM
  #136  
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Old 04-27-10, 07:41 AM
  #137  
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Originally Posted by ak_cowboy
So what college do you go to? lol
The one where math is taught.
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Old 04-27-10, 07:54 AM
  #138  
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Originally Posted by Yaniel
you're not wrong, but he's more right.
I love that. I'm going to try that on my wife. "Honey, you're not wrong, I'm just more right."

Google found https://cstl.syr.edu/fipse/grapha/Unit4/Unit4b.html

Determining Whether the Slope of a Line is
Positive, Negative, Infinite or Zero



Up to this point in this unit, our examples all had positive slopes. Let's take a moment to look at what happens when a line has a negative slope.

Keeping in mind that the slope is given by:


In the figure , the slope of the line is:


The slope of this line is negative.

Pattern for Sign of Slope


If the line is sloping upward from left to right, so the slope is positive (+).If the line is sloping downward from left to right, so the slope is negative (-).

In our pizza example, a positive slope tells us that as the number of toppings we order (x) increases, the total cost of the pizza (y) also increases.For example, as the number of people that quit smoking (x) increases, the number of people contracting lung cancer (y) decreases. A graph of this relationship has a negative slope.
Two Other Cases to Consider

When the line is horizontal:



We can see that no matter what two points we choose, the value of the y-coordinate stays the same; it is always 3. Therefore, the change in y along the line is zero. No matter what the change in x along the line, the slope must always equal zero.



Zero divided by any number is zero.
Horizontal lines have a slope of 0.

When the line is vertical:



In this case, no matter what two points we choose, the value of the x-coordinate stays the same; its is always 2. Therefore, the change in x along the line is zero.



Since we cannot divide by zero, we say the slope of a vertical line is infinite.
Vertical lines have an infinite slope.


You are now ready to try a practice problem. If you have already completed the first practice problem for this unit you may wish to try the additional practice.

Last edited by Tulex; 04-27-10 at 08:09 AM.
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Old 04-27-10, 09:00 AM
  #139  
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Lets just say it approaches a limit of infinity and leave it at that.
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Old 04-27-10, 09:23 AM
  #140  
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60kph, and I could have gone faster, but my eyes weren't working as fast as the bike
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Old 04-27-10, 10:18 AM
  #141  
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I did actually hit that. I also had a very strong Chinook wind and was coming down the steep part of the ride right past peak to peak highway on long straightaway. Typical speed was around 45 mph for that part, with no wind, but there was about a 30 mph tailwind propelling me. The climb up into that wind was a pain, though. I miss that ride, alot.
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Old 04-27-10, 10:21 AM
  #142  
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Sorry, that last reply was to Recon455, in Boulder.
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Old 04-27-10, 10:40 AM
  #143  
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Are you guys arguing about the math of the slope of falling out of an airplane on a bike?
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Old 04-27-10, 10:56 AM
  #144  
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Originally Posted by Grumpy McTrumpy
I did Carrie Fisher
who didn't?
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Old 04-27-10, 11:44 AM
  #145  
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someone already said that pages ago.
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Old 04-27-10, 12:21 PM
  #146  
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Originally Posted by Sixty Fiver
ludicrous speed.
rofl
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Old 04-27-10, 12:23 PM
  #147  
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On the Death Ride, I pushed 50 going down Monitor Pass. It was sort of cool at the time, but thoughts of errant squirrels and other things keep me well under that on downhills these days.
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Old 04-27-10, 12:38 PM
  #148  
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Originally Posted by Tsuru
Are you guys arguing about the math of the slope of falling out of an airplane on a bike?
No, they're arguing about the slope of a vertical line, since falling out of an airplane you would have a curve, not a straight line as your horizontal velocity decreases due to air resistance and your vertical velocity increases until terminal velocity.

Last edited by wens; 04-27-10 at 12:42 PM. Reason: brain fart
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Old 04-27-10, 01:03 PM
  #149  
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I hit 52mph on the Mulholland Challenge a few weeks ago. I'm not sure where; I didn't think the descents were long enough for it.
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Old 04-27-10, 01:25 PM
  #150  
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47
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