Question

(3, 1/6+4, 1/7)÷307=

Answer 1

(3, 1/6+4, 1/7)÷307=

= (19/6 + 29/7)÷307=

= (19*7 + 29*6)/42÷307=

= 307/42÷307=

= 1/42

Answer 2

To calculate the expression (3, 1/6 + 4, 1/7) ÷ 307, we need to simplify it step by step:

1. Combine the fractions inside the parentheses: (3, 1/6 + 4, 1/7) = (3, 7/42 + 4, 6/42)

2. Combine the whole numbers: (3 + 4, 7/42 + 6/42) = (7, 13/42)

3. Convert the mixed number (7, 13/42) to an improper fraction: 7 + 13/42 = (7 * 42 + 13) / 42 = 301/42

4. Now, divide the obtained fraction by 307: 301/42 ÷ 307

To divide fractions, we multiply the numerator by the reciprocal of the denominator: (301/42) ÷ 307 = (301/42) * (1/307)

Now, multiply the numerators and denominators: (301 * 1) / (42 * 307) = 301 / 12954

The final result is 301/12954. This fraction cannot be simplified any further.