[kg/m³] kg-m3.com All about density

[oz t / cu in] to [oz av / tbsp (metric)]

« from oz-t / cu-in
Switch ⇆ : from ounce (avoirdupois) per tablespoon (metric) to ounce (apothecary; troy) per cubic inch

Convert density from ounce (apothecary; troy) per cubic inch to ounce (avoirdupois) per tablespoon (metric).
Conversion number is 15498.354435973, this means that oz tcu in is bigger unit compared to oz avtbsp (metric).

Enter the density in ounce (apothecary; troy)cubic inch

oz t
cu in
15498.354435973 oz av
tbsp (metric)

Result is in ounce (avoirdupois)tablespoon (metric) .
Calculation process:

1
oz t / cu in
×
480.0000000000 [kg/oz t] / 2.8349523125E-02 [kg/oz av]
×
1.50E-05 [m³/tbsp (metric)] / 1.6387064E-05 [m³/cu in]
= 15498.354435973
oz av / tbsp (metric)

 

Bulk conversion [oz t / cu in] => [oz av / tbsp (metric)]

[oz t/cu in][oz av/tbsp (metric)]


Generate numbers from:
Step:  

You can enter your own numbers (one per line) or just generate some numbers and convert them. The results you can copy-paste to Excel for example.


More about base units:

• 1 ounce (apothecary; troy) [oz t] ≡  1⁄12 lb t = 480.0000000000 kg, definition: = 31.1034768 g. National Institute of Standards and Technology (October 2011). Butcher, Tina; Cook, Steve; Crown, Linda et al. eds. Appendix C – General Tables of Units of Measurement (PDF) p. C-6
• 1 cubic inch [cu in] ≡ 1 in × 1 in × 1 in = 1.6387064E-05 m3, definition: ≡ 0.0254³ = 16.387064×10−6 m³. See also: International inch
• 1 ounce (avoirdupois) [oz av] ≡  1⁄16 lb = 2.8349523125E-02 kg, definition: = 0.45359237 kg /16 = 28.349523125 g. in fraction: 1 oz av ≡ 0.45359237/16 kg. National Institute of Standards and Technology (October 2011). Butcher, Tina; Cook, Steve; Crown, Linda et al. eds. Appendix C – General Tables of Units of Measurement (PDF) p. C-6
• 1 tablespoon (metric) [tbsp (metric)] ≡ 15 ml = 1.50E-05 m3, definition: Metric tablespoon is exactly 15 mL ≡ 15.0×10−6 m³. Cardarelli, François Cradarelli (2003). Encyclopaedia of Scientific Units, Weights and Measures. London: Springer. p. 44. ISBN 978-1-4471-1122-1