The numbers 3, 6, 7, and 14 can be analyzed in terms of proportions by examining their relationships to one another. For example, 6 is double 3, and 14 is twice 7. If we look at the proportions of each number to the total (30), we can express them as fractions: 3/30, 6/30, 7/30, and 14/30, which can be simplified to show their relative sizes. Overall, proportions help to compare the parts to the whole in a meaningful way.
6/7 − 3/14 = 9/14
One standard way is it use colons , For example 7:14::6:12 read as 7 is to 14 as 6 is to 12. The number in the middle are called the means; those on either end are called the extremes. In a correct proportion, the product of the means equals the product of the extremes. In the example, note that 7 times 12 = 14 times 6.
6 over 14 in simplest form is 3/7.
3/7
14/6 = 7/3 = 21/3
42/3 * 6/7 = 14/3 * 6/7 = 442/3 * 6/7 = 14/3 * 6/7 = 442/3 * 6/7 = 14/3 * 6/7 = 442/3 * 6/7 = 14/3 * 6/7 = 4
6/7 − 3/14 = 9/14
3/7
One standard way is it use colons , For example 7:14::6:12 read as 7 is to 14 as 6 is to 12. The number in the middle are called the means; those on either end are called the extremes. In a correct proportion, the product of the means equals the product of the extremes. In the example, note that 7 times 12 = 14 times 6.
It is: 3/7+6/14 = 6/7
6 over 14 in simplest form is 3/7.
7/14 = 1/2 = 50%
6/14 = 3/7
6/14 = 3/7
6/14 = 3/7
They are the same 6/14 can be reduced by dividing numerator and denominator by 2 6/14 = 3/7
6 ÷ 3/7 = 14