7.5 Ft Lbs A Pollici Lbs 2020 | suddenlystrangers.com
I Telefoni Cellulari Di Sam 2020 | Miglior Pc Prefabbricato Inferiore A 1500 | Acconciature Da Bambina Di 3 Mesi 2020 | Air Force 1 Camo Reflective 2020 | Alimenti Sul Piano Di Cheto 2020 | Scherzi Di Fisica Nerd | Levis Nero Lucido 2020 | Risultati In Diretta Di Mustak Ali T20 2019 2020

7 Foot-Pound to Inch-Pound 7 ftlbs to inp.

Libbra-forza pollice a Newton per metro. Conversione tra le unità lbf·in → Nm o vedere la tabella di conversione. Convert ft/lbs to joules with Chapel Steel's conversion calculator. Convert 7 Foot-Pound to Inch-Pound ftlbs to inp with our unique unit conversion calculator and conversion tables. To convert 7 Foot-Pound to Inch-Pound we used this conversion formula: 7 ftlbs = 84.011279071811 inp. You also can convert 7 Foot-Pound to other energy units.

Use this page to learn how to convert between ft lbs and inch lbs. Type in your own numbers in the form to convert the units! ›› Quick conversion chart of ft lbs to inch lbs. 1 ft lbs to inch lbs = 12 inch lbs. 2 ft lbs to inch lbs = 24 inch lbs. 3 ft lbs to inch lbs = 36 inch lbs. 4 ft lbs to inch lbs = 48 inch lbs. 5 ft lbs to inch lbs. Foot-pounds to Joules ft-lb to J conversion calculator for Energy and Power conversions with additional tables and formulas. Language. Metric Conversion > Metric Converter > Energy and Power converter > Foot-pounds conversion > Foot-pounds to Joules. Foot-pounds to Joules conversion.

27/06/2019 · Believe This Fishing? Unique Fish Trapping System Using Long Pipe & Big Plastic Bottle By Smart Boy - Duration: 8:22. Cambodia Wilderness Channel 210,566,510 views.</plaintext> Calcolatore di conversioni da Centimetri a Pollici cm to in per conversione di Lunghezza con tabelle aggiuntive e formule. Lingua. Convertire unità di misura > Convertitore Metrico > Convertitore di lunghezza > Conversione di Centimetri > Centimetri a Pollici. Centimetri a Pollici.</p> <p>lbs to tahil lbs to megagram lbs to denaro lbs to long ton lbs to flask lbs to pond lbs to picogram lbs to kilo lbs to myriagram lbs to quartern-loaf ›› Definition: Pound. The pound abbreviation: lb is a unit of mass or weight in a number of different systems, including English units,. How many in. lb in 1 ft. lb? The answer is 12.0000000048. Note that rounding errors may occur, so always check the results. Use this page to learn how to convert between in. lb and ft. lb. Type in your own numbers in the form to convert the units! ›› Quick conversion chart of in. lb to ft. lb. 1 in. lb to ft. lb = 0.08333 ft. How many inch lbs in 1 N m? The answer is 8.8507457934906. Note that rounding errors may occur, so always check the results. Use this page to learn how to convert between inch lbs and N m. Type in your own numbers in the form to convert the units! ›› Quick conversion chart of inch lbs to N m. 1 inch lbs to N m = 0.11298 N m. How to convert 7.5 pounds per square inch to pounds per square foot To calculate a value in pounds per square inch to the corresponding value in pounds per square foot, just multiply the quantity in pounds per square inch by 144 the conversion factor. Assuming the question refers to torque, then 1 ft-lb = 12 in-lbs. If you have a torque wrench reading inch-pounds, divide by 12 to get foot pounds. Conversely, multiply foot pounds by 12 to get inch pounds. If you want to get a little more technical, then read on. Torque quantifies force applied in a twisting action, such as tightening a bolt.</p> <p>To be within the right range for your height, your ideal weight should be between 118 lbs and 159 lbs. Being overweight increases your risk of developing coronary heart disease, as well as other health conditions such as diabetes. Keeping to a healthy weight will help you control your blood pressure and cholesterol levels. 7 5 A 1 2 Inch Corded Electric Impact Wrench Max 230 Ft Lbs Heavy Duty For Sale. We have 7 5 A 1 2 Inch Corded Electric Impact Wrench Max 230 Ft Lbs Heavy Duty Sale you need, all on one website. We will then deliver 7 5 A 1 2 Inch Corded Electric Impact Wrench Max 230 Ft Lbs Heavy Duty Lowest Price that is perfect for you, right to your door. Piedi. Nel 1959, l'accordo internazionale di iarde a libbre tra gli Stati Uniti e i paesi del Commonwealth di nazioni ha definito una iarda esattamente 0,9144 metri, che a sua volta ha definito il piede esattamente 0,3048 m 304,8 mm. How many inch lbs in 1 foot lbs? The answer is 12.0000000048. Note that rounding errors may occur, so always check the results. Use this page to learn how to convert between inch lbs and foot lbs. Type in your own numbers in the form to convert the units! ›› Quick conversion chart of inch lbs to foot lbs. 1 inch lbs to foot lbs = 0.08333.</p><img src="data:image/jpg;base64,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" alt="7.5 Ft Lbs A Pollici Lbs 2020" title="7.5 Ft Lbs A Pollici Lbs 2020" width="372"/> <p>Instantly Convert Foot-pounds Force ft lbf to Inch-pounds Force in lbf and Many More Torque Conversions Online. Foot-pounds Force Conversion Charts. Many Other Conversions. BMI 5 ft 7 inches 145 pounds 60 years man. BMI Calculator - Feet, inches, lbs. Some research studies have shown that a weight loss of 1 to 2 pounds per week for six months can improve the health of overweight people. The goal of weight loss should be to improve health.</p> <p>1 piede = 30,48 cm, 1 pollice = 2.54 cm, in 1 piede ci stanno 12 pollici. La tabella mostra il valore in pollici e in frazioni di pollice. Es. 170 cm sarebbero 5 piedi e 6.93 pollici oppure 5 piedi, 6 pollici e 7/8 di pollice. If I am 5ft 7in and weigh 180 lbs, is that a good weight for my height? Under the BMI classification,. Height: 5' 7, 5 foot 7, 5'7", 5 ft 7 in, 5 feet 7 inches. Weight: 180 Pounds, 180 lbs. Is this Healthy? 1 BMI values have different meanings for different body shapes. Joules to Foot-pounds J to ft-lb conversion calculator for Energy and Power conversions with additional tables and formulas. Joules to Foot-pounds formula. ft-lb = J 0.73756. Foot-pounds. One foot pound is the work done by a force of one pounl acting through. Convertire da Libbre per pollice quadrato a Bar. Digitare l'importo che si desidera convertire e premere il pulsante Converti. Appartiene a categoria.</p> <p>Is BMI different for men and women? BMI is calculated the same for a man or a woman. Am I overweight? BMI is a very rough measurement. Normally, a BMI over 25 is considered overweight. If I am 5ft 7in and weigh 160 lbs, is that a good weight for my height? Under the BMI classification,. Height: 5' 7, 5 foot 7, 5'7", 5 ft 7 in, 5 feet 7 inches. Weight: 160 Pounds, 160 lbs. Is this Healthy? 1 BMI values have different meanings for different body shapes. Foot-Pounds Torque Measurement Conversion Calculator. Convert ft-lbs to in-lbs and Nm with this online calculator. To convert ft/lbs of torque to in/lbs and Nm, use the equations: Inch Pounds in/lbs = ft/lbs x 12. Newton Meters Nm = ft/lbs x 1.3558. $100 Promotion. Win $100 towards teaching supplies! We want to see your websites and blogs.</p> <p>Lbs to Kg converter. Easily convert pounds to kilograms, with formula, conversion chart, auto conversion to common weights, more. 7.5 newton meters converts to approximately 66.4 ft-lbs. Yes. 75 kilograms is about 165.35 pounds. The formula to convert kilograms to pounds: 75 kg 2.2046 lbs 1 kg = 165.3466966 lbs 75 kg = 165.346 lb The formula to convert kilograms to pounds: 75 kg 2.2046 lbs 1 kg = 165.3466966 lbs 75 kg = 165 pounds. 75 kilograms is equal to 165.3467. Foot-pounds to Newton-meters ft-lb to Nm conversion calculator for Energy and Power conversions with additional tables and formulas.</p><p><a href="/racgp-della-malattia-infiammatoria-intestinale-2020">Racgp Della Malattia Infiammatoria Intestinale 2020</a> <br /><a href="/polvere-di-vernice-a-tempera-non-tossica-2020">Polvere Di Vernice A Tempera Non Tossica 2020</a> <br /><a href="/zuppa-di-carote-e-zenzero-2020">Zuppa Di Carote E Zenzero 2020</a> <br /><a href="/blue-moon-bevanda-mista">Blue Moon Bevanda Mista</a> <br /><a href="/definizione-urbana-di-assetata-2020">Definizione Urbana Di Assetata 2020</a> <br /><a href="/colore-freddo-della-vernice-dell-ardesia-2020">Colore Freddo Della Vernice Dell'ardesia 2020</a> <br /><a href="/chateau-grand-mayne-2015">Chateau Grand Mayne 2015</a> <br /><a href="/vans-old-skool-uomo-grigio-2020">Vans Old Skool Uomo Grigio 2020</a> <br /><a href="/stivali-con-tacchi-neri-asos">Stivali Con Tacchi Neri Asos</a> <br /><a href="/giacca-stan-ray-camo-2020">Giacca Stan Ray Camo 2020</a> <br /><a href="/laboratori-per-la-tiroidite-di-hashimoto-2020">Laboratori Per La Tiroidite Di Hashimoto 2020</a> <br /><a href="/date-precedenti-della-luna-piena-2020">Date Precedenti Della Luna Piena 2020</a> <br /><a href="/vomito-e-varicella-2020">Vomito E Varicella 2020</a> <br /><a href="/ricette-di-barbabietole-vegane-2020">Ricette Di Barbabietole Vegane 2020</a> <br /><a href="/sandali-ugg-cammie">Sandali Ugg Cammie</a> <br /><a href="/procedura-di-fistola-brachiocefalica-2020">Procedura Di Fistola Brachiocefalica 2020</a> <br /><a href="/google-voice-multiple-phones-2020">Google Voice Multiple Phones 2020</a> <br /><a href="/notizie-mrmd-2020">Notizie Mrmd 2020</a> <br /><a href="/mlive-msu-basketball">Mlive Msu Basketball</a> <br /><a href="/mini-bentayga-bentley-alimentato-a-batteria">Mini Bentayga Bentley Alimentato A Batteria</a> <br /><a href="/sti-che-causa-dolore-allo-stomaco-2020">Sti Che Causa Dolore Allo Stomaco 2020</a> <br /><a href="/body-check-up-at-home-2020">Body Check Up At Home 2020</a> <br /><a href="/diamante-taglio-smeraldo-da-1-25-carati-a-portata-di-mano">Diamante Taglio Smeraldo Da 1,25 Carati A Portata Di Mano</a> <br /><a href="/file-di-gioco-fire-gratuito-2020">File Di Gioco Fire Gratuito 2020</a> <br /><a href="/h-and-m-abito-con-volant">H And M Abito Con Volant</a> <br /><a href="/titolo-fiserv-inc-2020">Titolo Fiserv Inc 2020</a> <br /><a href="/chi-gioca-la-seconda-base-per-i-cuccioli">Chi Gioca La Seconda Base Per I Cuccioli</a> <br /><a href="/allenamenti-elastici-in-gomma">Allenamenti Elastici In Gomma</a> <br /><a href="/la-psicologia-definita-come-lo-studio-scientifico-di">La Psicologia È Definita Come Lo Studio Scientifico Di</a> <br /><a href="/uno-due-tre-numeri-in-inglese-2020">Uno Due Tre Numeri In Inglese 2020</a> <br /><a href="/abiti-di-natale-di-tumblr-2020">Abiti Di Natale Di Tumblr 2020</a> <br /><a href="/continuo-a-sentirmi-triste">Continuo A Sentirmi Triste</a> <br /><a href="/oled-55-sony">Oled 55 Sony</a> <br /><a href="/iphone-continua-a-chiamare-numeri-casuali">Iphone Continua A Chiamare Numeri Casuali</a> <br /><a href="/vapormax-nero-blu">Vapormax Nero Blu</a> <br /><a href="/albero-di-natale-da-25-piedi-2020">Albero Di Natale Da 25 Piedi 2020</a> <br /><a href="/ikea-ribba-sawtooth-2020">Ikea Ribba Sawtooth 2020</a> <br /><a href="/motivazione-per-il-successo-accademico-2020">Motivazione Per Il Successo Accademico 2020</a> <br /><a href="/belle-immagini-di-pioggia">Belle Immagini Di Pioggia</a> <br /><a href="/avviso-dell-appartamento-per-lasciare-la-lettera">Avviso Dell'appartamento Per Lasciare La Lettera</a> <br /><a href="/">/</a><br/><a href="/sitemap_0.xml">sitemap 0</a><br/><a href="/sitemap_1.xml">sitemap 1</a><br/><a href="/sitemap_2.xml">sitemap 2</a><br/><a href="/sitemap_3.xml">sitemap 3</a><br/><a href="/sitemap_4.xml">sitemap 4</a><br/><a href="/sitemap_5.xml">sitemap 5</a><br/><a href="/sitemap_6.xml">sitemap 6</a><br/><a href="/sitemap_7.xml">sitemap 7</a><br/><a href="/sitemap_8.xml">sitemap 8</a><br/><a href="/sitemap_9.xml">sitemap 9</a><br/><a href="/sitemap_10.xml">sitemap 10</a><br/><a href="/sitemap_11.xml">sitemap 11</a><br/><a href="/sitemap_12.xml">sitemap 12</a><br/><a href="/sitemap_13.xml">sitemap 13</a><br/><a href="/sitemap_14.xml">sitemap 14</a><br/><a href="/sitemap_15.xml">sitemap 15</a><br/><a href="/sitemap_16.xml">sitemap 16</a><br/><a href="/sitemap_17.xml">sitemap 17</a><br/><a href="/sitemap_18.xml">sitemap 18</a><body></html>