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1083 fps @ 59F, Sea Level, hypothetically dry atmosphere. STP, Standard
Temperature & Pressure. In std water, about 4800 fps. Al "Darrell" wrote in message news:M7Mqc.31369$Md.30236@lakeread05... I think that value should be 100 ft/sec. Mach one is about 600 Knots = 1 NM/Min. One NM = 6,000'. Divide 6,000 by 60 (seconds in a minute) and you get 100, not 1,000. -- B-58 Hustler History: http://members.cox.net/dschmidt1/ - "vincent p. norris" wrote in message ... NASA uses a sylized value of 1,000 ft/sec as Mach 1 at the very high (Peak Heating Region) altitudes. I wish the people in the local cocktail circuit were more tuned in to air & space. Then I could ambush somebody with this factoid. all the best -- Dan Ford Well, Dan you just have to wait till someone says, "Boy, we've been having some hot weather recently!" Whereupon you respond, "Speaking of 'hot,' did you know that at the Peak Heating Region..... vince norris |
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"Al Gerharter" wrote in message ws.com...
1083 fps @ 59F, Sea Level, hypothetically dry atmosphere. STP, Standard Temperature & Pressure. In std water, about 4800 fps. Al SNIP For quick and dirty (in one's head) cruise calculations I always used 1.0 Mach = 600 kts. (It's closer to 610 at -57F) but that let me, for example, say .8M was 8 miles a minute. On the deck, about 670 (11 m/min). That and using fuel flow per minute (3000pph - 50ppm) gave me rough figures. Of course, if things looked tight, then I used the whiz-wheel. BTW, on the deck 760 mph is close to .1M (STP), so when your car is showing 76 mph, you're buzzing along at about .1M. (For interstate travel, 75 mph is 12.5 miles in 10 minutes . . . we just completed about 6000 miles of driving where I used this sort of mental T=D/R to predict ETAs thus boggling my better half. Same sort of calcs can be used ina light plane such as C152 . . . 6gph = 1 gal in 10 min, 90KTS = 1.5 nm/min; 120(tailwind)=2 nm/min. As above, use the calculator if things look tight. (If they do you've screwed up.) Walt BJ |
#3
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Walt wrote:
BTW, on the deck 760 mph is close to .1M (STP), so when your car is showing 76 mph, you're buzzing along at about .1M. (For interstate travel, 75 mph is 12.5 miles in 10 minutes . . . we just completed about 6000 miles of driving where I used this sort of mental T=D/R to predict ETAs thus boggling my better half. Same sort of calcs can be used ina light plane such as C152 . . . 6gph = 1 gal in 10 min, 90KTS = 1.5 nm/min; 120(tailwind)=2 nm/min. As above, use the calculator if things look tight. (If they do you've screwed up.) Glad I am not the only one running continuous ETAS while cruising down the Interstate :-) Drift gets to be a bitch though! Habit! Ingrained by instructors who are really old farts now! Rick Clark MFE |
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(OXMORON1) wrote:
Walt wrote: BTW, on the deck 760 mph is close to .1M (STP), so when your car is showing 76 mph, you're buzzing along at about .1M. (For interstate travel, 75 mph is 12.5 miles in 10 minutes . . . we just completed about 6000 miles of driving where I used this sort of mental T=D/R to predict ETAs thus boggling my better half. Same sort of calcs can be used ina light plane such as C152 . . . 6gph = 1 gal in 10 min, 90KTS = 1.5 nm/min; 120(tailwind)=2 nm/min. As above, use the calculator if things look tight. (If they do you've screwed up.) Glad I am not the only one running continuous ETAS while cruising down the Interstate :-) Drift gets to be a bitch though! Habit! Ingrained by instructors who are really old farts now! Speaking of winds and such, as an "old fart" flight instructor myself (it's all downhill after 40, right?) here is a little homemade question that I find many aviators both military and civil routinely get wrong: If you takeoff from airport "A" and fly 200 miles into a 20 mph headwind to airport "B" at 100 mph (TAS) and then turn around and fly back to airport "B" now with a 20 mph tailwind at the same TAS will you complete the roundtrip flight in the same time as if you had made the flight in no-wind conditions? Yea or nay? (Correct answer gets a cigar and large bucket of his favorite drink....) |
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Mike Marron wrote:
Speaking of winds and such, as an "old fart" flight instructor myself (it's all downhill after 40, right?) here is a little homemade question that I find many aviators both military and civil routinely get wrong: If you takeoff from airport "A" and fly 200 miles into a 20 mph headwind to airport "B" at 100 mph (TAS) and then turn around and fly back to airport "B" now with a 20 mph tailwind at the same TAS will you complete the roundtrip flight in the same time as if you had made the flight in no-wind conditions? Yea or nay? (Correct answer gets a cigar and large bucket of his favorite drink....) Oops! The above question should read, "...turn around and fly back to airport "A" now with a 20 mph tailwind at the same TAS." In other words, if you takeoff from airport "A" and fly 200 miles into a 20 mph headwind to airport "B" at 100 mph (TAS) and then turn around and fly back to airport "A" now with a 20 mph tailwind at the same TAS will you complete the roundtrip flight in the same time as if you had made the flight in no-wind conditions? |
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Mike came back with:
Oops! The above question should read, "...turn around and fly back to airport "A" now with a 20 mph tailwind at the same TAS." Glad you made that correction, I was still orbiting "B" Rick |
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(OXMORON1) wrote:
Mike came back with: Oops! The above question should read, "...turn around and fly back to airport "A" now with a 20 mph tailwind at the same TAS." Glad you made that correction, I was still orbiting "B" Heh. But now that you've flown back to "A" and landed, in order to get the cigar and bucket of your fave drink you have to hazard an answer to the question. ![]() Rick |
#8
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No, you are exposed to the headwind for a longer time. Any wind from any
direction will increase your round trip time. Al (a very old flight instructor) "Mike Marron" wrote in message ... Mike Marron wrote: Speaking of winds and such, as an "old fart" flight instructor myself (it's all downhill after 40, right?) here is a little homemade question that I find many aviators both military and civil routinely get wrong: If you takeoff from airport "A" and fly 200 miles into a 20 mph headwind to airport "B" at 100 mph (TAS) and then turn around and fly back to airport "B" now with a 20 mph tailwind at the same TAS will you complete the roundtrip flight in the same time as if you had made the flight in no-wind conditions? Yea or nay? (Correct answer gets a cigar and large bucket of his favorite drink....) Oops! The above question should read, "...turn around and fly back to airport "A" now with a 20 mph tailwind at the same TAS." In other words, if you takeoff from airport "A" and fly 200 miles into a 20 mph headwind to airport "B" at 100 mph (TAS) and then turn around and fly back to airport "A" now with a 20 mph tailwind at the same TAS will you complete the roundtrip flight in the same time as if you had made the flight in no-wind conditions? |
#9
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Mike Marron wrote:
Oops! The above question should read, "...turn around and fly back to airport "A" now with a 20 mph tailwind at the same TAS." In other words, if you takeoff from airport "A" and fly 200 miles into a 20 mph headwind to airport "B" at 100 mph (TAS) and then turn around and fly back to airport "A" now with a 20 mph tailwind at the same TAS will you complete the roundtrip flight in the same time as if you had made the flight in no-wind conditions? Okay, I'll bite. Looks like the no-wind solution is 4 hours, the headwind/tailwind solution is 4.17 hours. Just in case I win, I prefer Lagavulin 16. I'll skip the seegar. Jeff |
#10
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"Jeff Crowell" wrote:
Mike Marron wrote: Oops! The above question should read, "...turn around and fly back to airport "A" now with a 20 mph tailwind at the same TAS." In other words, if you takeoff from airport "A" and fly 200 miles into a 20 mph headwind to airport "B" at 100 mph (TAS) and then turn around and fly back to airport "A" now with a 20 mph tailwind at the same TAS will you complete the roundtrip flight in the same time as if you had made the flight in no-wind conditions? Okay, I'll bite. Looks like the no-wind solution is 4 hours, the headwind/tailwind solution is 4.17 hours. Just in case I win, I prefer Lagavulin 16. I'll skip the seegar. Al Gerharter was the first to answer correctly, but disqualified himself by admitting that he's an old hand instructor so it looks like you won indeed. Congratulations! A large bucket of Lagavulin 16 is on the way... |
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