Frac 12 of 1 cup in cooking terms refers to one-twelfth of a cup, which is equivalent to about 2 tablespoons or approximately 1 ounce. This measurement is often used in recipes that require precise ingredient amounts. If you need to convert this further, it is also about 30 milliliters in metric terms.
To add the fractions ( \frac{2}{3} ) and ( \frac{11}{12} ), first find a common denominator. The least common multiple of 3 and 12 is 12. Convert ( \frac{2}{3} ) to ( \frac{8}{12} ), then add ( \frac{8}{12} + \frac{11}{12} = \frac{19}{12} ). Thus, ( \frac{2}{3} + \frac{11}{12} = \frac{19}{12} ) or ( 1 \frac{7}{12} ).
To add ( \frac{8}{3} ) and ( -\frac{9}{4} ), first find a common denominator, which is 12. Rewrite the fractions: ( \frac{8}{3} = \frac{32}{12} ) and ( -\frac{9}{4} = -\frac{27}{12} ). Now add them: ( \frac{32}{12} - \frac{27}{12} = \frac{5}{12} ). Therefore, ( \frac{8}{3} + -\frac{9}{4} = \frac{5}{12} ).
One third is represented as ( \frac{1}{3} ) and one quarter as ( \frac{1}{4} ). To find a common denominator, which is 12, we convert these fractions: ( \frac{1}{3} = \frac{4}{12} ) and ( \frac{1}{4} = \frac{3}{12} ). Adding these gives ( \frac{4}{12} + \frac{3}{12} = \frac{7}{12} ). Therefore, what is left is ( 1 - \frac{7}{12} = \frac{5}{12} ).
To add ( \frac{9}{12} ) and ( \frac{2}{4} ), first simplify ( \frac{2}{4} ) to ( \frac{1}{2} ) or ( \frac{6}{12} ) for a common denominator. Now, ( \frac{9}{12} + \frac{6}{12} = \frac{15}{12} ). This can be simplified to ( \frac{5}{4} ) or ( 1 \frac{1}{4} ).
To compare the two fractions, convert them to improper fractions. (3 \frac{10}{12}) converts to (\frac{46}{12}), while (2 \frac{6}{12}) converts to (\frac{30}{12}). Since (\frac{46}{12}) is greater than (\frac{30}{12}), (3 \frac{10}{12}) is indeed greater than (2 \frac{6}{12}).
To find a fraction between ( \frac{2}{3} ) and ( \frac{1}{4} ), we can first convert them to a common denominator. The least common multiple of 3 and 4 is 12, so ( \frac{2}{3} = \frac{8}{12} ) and ( \frac{1}{4} = \frac{3}{12} ). A fraction between them could be ( \frac{5}{12} ) or ( \frac{7}{12} ). Both of these fractions are greater than ( \frac{1}{4} ) and less than ( \frac{2}{3} ).
To convert 2 12 tablespoons to cups, first convert the mixed number to an improper fraction: 2 12 tablespoons equals ( \frac{5}{2} ) tablespoons. Since there are 16 tablespoons in a cup, you can convert tablespoons to cups by dividing by 16: [ \frac{5}{2} \div 16 = \frac{5}{32} \text{ cups}. ] Thus, 2 12 tablespoons is ( \frac{5}{32} ) cups.
To find the sum of ( \frac{3}{4} ) and ( \frac{5}{16} ), first convert ( \frac{3}{4} ) to a fraction with a denominator of 16: ( \frac{3}{4} = \frac{12}{16} ). Now, add ( \frac{12}{16} ) and ( \frac{5}{16} ): ( \frac{12}{16} + \frac{5}{16} = \frac{17}{16} ). Therefore, the sum is ( \frac{17}{16} ) or ( 1 \frac{1}{16} ).
To find the fraction of pizza that was uneaten, we first add the fractions eaten by each workman: ( \frac{1}{3} + \frac{1}{4} + \frac{1}{6} ). The least common multiple of 3, 4, and 6 is 12, so we convert the fractions: ( \frac{4}{12} + \frac{3}{12} + \frac{2}{12} = \frac{9}{12} ). Therefore, the fraction of pizza that was uneaten is ( 1 - \frac{9}{12} = \frac{3}{12} ), which simplifies to ( \frac{1}{4} ).
To simplify the fraction ( \frac{12}{9} ), divide both the numerator and the denominator by their greatest common divisor, which is 3. This results in ( \frac{12 \div 3}{9 \div 3} = \frac{4}{3} ). Therefore, ( \frac{12}{9} ) simplifies to ( \frac{4}{3} ).
To find 5 minus five twelfths, first convert 5 to a fraction: (5 = \frac{60}{12}). Then, subtract five twelfths: (\frac{60}{12} - \frac{5}{12} = \frac{55}{12}). Therefore, 5 minus five twelfths equals (\frac{55}{12}) or approximately 4.58.
To find the sum of (2 \frac{12}{23}) plus (4 \frac{23}{23}), first convert both mixed numbers to improper fractions. This gives us (\frac{58}{23} + \frac{92}{23} = \frac{150}{23}). Converting back to a mixed number, (\frac{150}{23}) equals (6 \frac{12}{23}). Thus, the final answer is (6 \frac{12}{23}).