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#1
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Vacuums & Noise
Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5
HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! |
#2
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Never Enough Money wrote:
Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5 HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! Probably. I've got a Fein. It's reasonably quiet for a shop vac. I've owned Shop Vac's in the past and ended up mothballing them due to the ear shattering noise. On a subjective basis I'd say the old Shop Vac was about 25 times louder than the Fein. Dave |
#3
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"Never Enough Money" wrote in message
oups.com... Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5 HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! As you may know, decibels correspond to a logarithmic scale, and a +3dB increase requires a doubling of the power to produce the sound. After a bit of looking, it seems that the perceived loudness is closer to being proportional to the the dB rating. So, the Shop Vac would be perceived to be about 40% louder than the Fein. All of this is, of course, very subjective as it depends on the person listening, the sound frequencies involved, etc. todd |
#4
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"Todd Fatheree" wrote in message news As you may know, decibels correspond to a logarithmic scale, and a +3dB increase requires a doubling of the power to produce the sound. After a bit of looking, it seems that the perceived loudness is closer to being proportional to the the dB rating. So, the Shop Vac would be perceived to be about 40% louder than the Fein. All of this is, of course, very subjective as it depends on the person listening, the sound frequencies involved, etc. And the wind chill factor. LOL |
#5
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"Leon" wrote in message
.. . "Todd Fatheree" wrote in message news As you may know, decibels correspond to a logarithmic scale, and a +3dB increase requires a doubling of the power to produce the sound. After a bit of looking, it seems that the perceived loudness is closer to being proportional to the the dB rating. So, the Shop Vac would be perceived to be about 40% louder than the Fein. All of this is, of course, very subjective as it depends on the person listening, the sound frequencies involved, etc. And the wind chill factor. LOL Must be an inside joke. todd |
#6
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"Todd Fatheree" wrote in message ... And the wind chill factor. LOL Must be an inside joke. Yes, sorry absolutely and inside joke. There is a discussion about wind chill and feels like on another thread here. |
#7
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"Never Enough Money" wrote in message oups.com... Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5 HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! Sort of. It is a logorithmic scale and you you would be correct to say that the amplitue of the sound wave is about 256 (actually 240) times greater. Does that mean that percieved loudness is that much greater?.... no probably not as that's not really how human hearing (both the ear and brain) works. It's king of hard to objectively quantify peception. -Steve |
#8
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"Never Enough Money" wrote in message oups.com... Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5 HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! Yes. Then there's always the challenge of whether to believe the manufacturer's claims. 58 db is incredibly quiet, but that is what the Fein is known for. Bob |
#9
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"BillyBob" wrote in message
nk.net... "Never Enough Money" wrote in message oups.com... Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5 HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! Yes. Then there's always the challenge of whether to believe the manufacturer's claims. 58 db is incredibly quiet, but that is what the Fein is known for. Bob I have the turboIII. It is bearable - unlike any other shopvac I've ever used. Though it does make the biscuit cutter howl when it is hooked up to it. j |
#10
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J wrote:
"BillyBob" wrote in message nk.net... "Never Enough Money" wrote in message groups.com... Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5 HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! Yes. Then there's always the challenge of whether to believe the manufacturer's claims. 58 db is incredibly quiet, but that is what the Fein is known for. Bob I have the turboIII. It is bearable - unlike any other shopvac I've ever used. Though it does make the biscuit cutter howl when it is hooked up to it. j the noise from the BC is a function of the design of said BC; not the fault of the vac. Dave |
#11
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While it may be the design of the biscuit cutter, it very well may be caused
by the vaccuum. When you start pumping ~100cfm (my ShopVac claims 185 on it, IIRC) through whatever ducts and ports are on the biscuit cutter, it may whistle or howl a bit. Clint "David" wrote in message ... J wrote: "BillyBob" wrote in message nk.net... "Never Enough Money" wrote in message egroups.com... Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5 HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! Yes. Then there's always the challenge of whether to believe the manufacturer's claims. 58 db is incredibly quiet, but that is what the Fein is known for. Bob I have the turboIII. It is bearable - unlike any other shopvac I've ever used. Though it does make the biscuit cutter howl when it is hooked up to it. j the noise from the BC is a function of the design of said BC; not the fault of the vac. Dave |
#12
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Clint wrote:
While it may be the design of the biscuit cutter, it very well may be caused by the vaccuum. When you start pumping ~100cfm (my ShopVac claims 185 on it, IIRC) through whatever ducts and ports are on the biscuit cutter, it may whistle or howl a bit. Clint "David" wrote in message ... J wrote: "BillyBob" wrote in message hlink.net... "Never Enough Money" wrote in message legroups.com... Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5 HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! Yes. Then there's always the challenge of whether to believe the manufacturer's claims. 58 db is incredibly quiet, but that is what the Fein is known for. Bob I have the turboIII. It is bearable - unlike any other shopvac I've ever used. Though it does make the biscuit cutter howl when it is hooked up to it. j the noise from the BC is a function of the design of said BC; not the fault of the vac. Dave Absolutely. My PC ROS is so noisy when hooked up to the Fein that I wear ear protection. Dave |
#13
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I have the turboIII. It is bearable - unlike any other shopvac I've ever used. Though it does make the biscuit cutter howl when it is hooked up to it. j the noise from the BC is a function of the design of said BC; not the fault of the vac. Dave Naturally. That is why I mentioned that the BC was howling, not the vac. With the exception of the howl, using them together is great. The autoswitch is a very nice feature. j |
#14
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J wrote:
I have the turboIII. It is bearable - unlike any other shopvac I've ever used. Though it does make the biscuit cutter howl when it is hooked up to it. j the noise from the BC is a function of the design of said BC; not the fault of the vac. Dave Naturally. That is why I mentioned that the BC was howling, not the vac. With the exception of the howl, using them together is great. The autoswitch is a very nice feature. j yeah, I love the autoswitch for constant on/off operations. beats reaching for a remote or worse yet, a switch on the Fein. Dave |
#15
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On 1 Sep 2005 12:03:45 -0700, "Never Enough Money"
wrote: Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5 HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! As someone else pointed out, it's logarithmic, so your calculation isn't quite. An easier way to understand it is that 10 dB is actually 10x, and the next 10 is a power of 10 (10^2=100). So what you have is 20dB is x100, the next 3dB doubles that to 200, and the 1dB left over is a fraction of x2, so around 220 or so is the decimal equivalent of 24dB. It's those stray dB between 9 and 10 that messes your calculation up. 9 dB is 8x, but 10 dB is 10x. -- LRod Master Woodbutcher and seasoned termite Shamelessly whoring my website since 1999 http://www.woodbutcher.net Proud participant of rec.woodworking since February, 1997 |
#16
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"LRod" wrote in message ... As someone else pointed out, it's logarithmic, so your calculation isn't quite. An easier way to understand it is that 10 dB is actually 10x, and the next 10 is a power of 10 (10^2=100). So what you have is 20dB is x100, the next 3dB doubles that to 200, and the 1dB left over is a fraction of x2, so around 220 or so is the decimal equivalent of 24dB. It's those stray dB between 9 and 10 that messes your calculation up. 9 dB is 8x, but 10 dB is 10x. Now you had to go and analyze it and make me go check the math. Darn I hate it when that happens. You had it right until that very last 1 db. A 1db increase is a 1.26x increase. (200 * 1.26) = 251+ The formula for db is 10 * log (p1/p2). Its not a pure log function. There's a 10x factor in there. There's a very cool webpage on this with actual sound files at http://www.phys.unsw.edu.au/~jw/dB.html. Bob |
#17
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On Fri, 02 Sep 2005 01:16:55 GMT, "BillyBob"
wrote: "LRod" wrote in message .. . As someone else pointed out, it's logarithmic, so your calculation isn't quite. An easier way to understand it is that 10 dB is actually 10x, and the next 10 is a power of 10 (10^2=100). So what you have is 20dB is x100, the next 3dB doubles that to 200, and the 1dB left over is a fraction of x2, so around 220 or so is the decimal equivalent of 24dB. It's those stray dB between 9 and 10 that messes your calculation up. 9 dB is 8x, but 10 dB is 10x. Now you had to go and analyze it and make me go check the math. Darn I hate it when that happens. You had it right until that very last 1 db. A 1db increase is a 1.26x increase. (200 * 1.26) = 251+ The formula for db is 10 * log (p1/p2). Its not a pure log function. There's a 10x factor in there. There's a very cool webpage on this with actual sound files at http://www.phys.unsw.edu.au/~jw/dB.html. Thanks. 1 dB always did give me trouble. Leave it to someone named BillyBob to square me away. Would have been perfect if you were named Bubba. -- LRod Master Woodbutcher and seasoned termite Shamelessly whoring my website since 1999 http://www.woodbutcher.net Proud participant of rec.woodworking since February, 1997 |
#18
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In article ,
LRod wrote: On 1 Sep 2005 12:03:45 -0700, "Never Enough Money" wrote: Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5 HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! As someone else pointed out, it's logarithmic, so your calculation isn't quite. An easier way to understand it is that 10 dB is actually 10x, and the next 10 is a power of 10 (10^2=100). So what you have is 20dB is x100, the next 3dB doubles that to 200, and the 1dB left over is a fraction of x2, so around 220 or so is the decimal equivalent of 24dB. 24dB is a factor of 251.2+ according to my engineering calculator. It's those stray dB between 9 and 10 that messes your calculation up. 9 dB is 8x, but 10 dB is 10x. His calculation was closer than yours. grin when you've got a number that is a multiple of 3dB, "doubling by 3s" will get you very close to a 'correct' answer. consider a factor of 30dB. 'doubling', 10 times gives you a factor of 1024x, where the 'accurate' value is 100x. 'error' is less than 2.5%. At 60dB, the 'doubling' error is less thant 5%. on a factor of 'one million'. "Good enough for -most- practical purposes." grin |
#19
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Going from 58 db to 82 db in musical notation is equivalent to "ppp to fff",
or an orchestra playing about as soft as it can (ppp) to as loud as it can (fff). A big difference. Some reference levels are given at http://www.coolmath.com/decibels1.htm. 58 db is awfully quiet. Steve "Never Enough Money" wrote in message oups.com... Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5 HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! |
#20
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In article .com,
Never Enough Money wrote: Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5 HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! "yeah, *BUT*" applies. first, "spelling counts" it is 'decibels', not decibles. regular metric units -- a deci-bel == 1/10 of a 'bel' (which is a log10 scale) 3 decibels -- or "0.3 bel" roughly corresponds (actually 0.3020+ bel) to a doubling of the actual power in the acoustic signal. So, yes, the _energy_, or "power" in the noise from the shop vac is 256 times higher than the Fein. HOWEVER, the sensitivity of the human ear is _also_ more-or-less logarithmic, with regard to the power of the audio signal it receives. Thus the Shop Vac will "apparently sound" only about 8-10 times louder than the Fein. |
#21
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In article ,
Robert Bonomi wrote: In article .com, Never Enough Money wrote: Fein Turbo II is rated at 58 decibles. The Shop Vac "Quiet Deluxe 6.5 HP" is rated at 82 decibels. The rule of thumb I know is that 3 decibles corresponds to a doubling. Thus the Shop Vac Quiet Deluxe 6.5 HP is 24 decibels louder, or 3 db + 3 db + ... + 3 db (8 times), or 2x2x2x2x2x2x2x2 = 2 to the 8'th power = 256 times louder. Is that correct? If so, holy moly! "yeah, *BUT*" applies. first, "spelling counts" it is 'decibels', not decibles. regular metric units -- a deci-bel == 1/10 of a 'bel' (which is a log10 scale) 3 decibels -- or "0.3 bel" roughly corresponds (actually 0.3020+ bel) to argh! typo; make that .3010+ (.301029995663981+ for the finicky a doubling of the actual power in the acoustic signal. So, yes, the _energy_, or "power" in the noise from the shop vac is 256 times higher than the Fein. HOWEVER, the sensitivity of the human ear is _also_ more-or-less logarithmic, with regard to the power of the audio signal it receives. Thus the Shop Vac will "apparently sound" only about 8-10 times louder than the Fein. |
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