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In addition, the "cook's cup" above is not the same as a "coffee cup", which can vary anywhere from 100 to 200 mL (3.5 to 7.0 imp fl oz; 3.4 to 6.8 US fl oz), or even smaller for espresso. In Australia, since 1970, metric utensil units have been standardized by law, and imperial measures no longer have legal status.
The cup is a cooking measure of volume, commonly associated with cooking and serving sizes.In the US, it is traditionally equal to one-half US pint (236.6 ml). Because actual drinking cups may differ greatly from the size of this unit, standard measuring cups may be used, with a metric cup commonly being rounded up to 240 millilitres (legal cup), but 250 ml is also used depending on the ...
A 375 mL bottle of liquor in the US and the Canadian maritime provinces is sometimes referred to as a "pint" and a 200 mL bottle is called a "half-pint", harking back to the days when liquor came in US pints, fifths, quarts, and half-gallons. [30]
It's important to note that the researchers defined one cup of tea as 200 ml, which is right below 7 oz, so consuming three of their "cups" equates to roughly 21 fl oz or 2.6 eight-ounce U.S. cups.
Pronounced / ˈ dʒ ɪ l / JIL, historically equivalent to two jacks, half a cup, or a quarter pint. [19] [20] Gill (Imp.) 5.0 imp fl oz: 142.065 mL: 150 mL: Pronounced / ˈ dʒ ɪ l / JIL, historically equivalent to two jacks, half a cup, or a quarter pint. [19] [20] Tumbler (UK) 6.39 US fl oz: 6.6 imp. oz. 189 ml: 190 mL or 200 mL: A British ...
A mug that has markings up to 350 ml. Measuring cups usually have capacities from 250 mL (approx. 1 cup) to 1000 mL (approx. 4 cups = 2 pints = 1 quart), though larger sizes are also available for commercial use. They usually have scale markings at different heights: the substance being measured is added to the cup until it reaches the wanted ...
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The precision of volume measurements in the ancient period usually ranges between 10–50 mL (0.3–2 US fl oz; 0.4–2 imp fl oz). [ 4 ] : 8 The earliest evidence of volume calculation came from ancient Egypt and Mesopotamia as mathematical problems, approximating volume of simple shapes such as cuboids , cylinders , frustum and cones .