Question

Result of 2/4+2/3+2+6​​

Answer 1

`1(1)/(2)`

Explanation:

`(2)/(4)+(2)/(3) +(2)/(6)`

`(6)/(12)+(8)/(12) +(4)/(12)`

`(6 + 8 + 4)/(12)`

`(18)/(12)`

`1(1)/(2)`

Answer 2

Addition of fractions:

Answer:

`\begin{gathered} \sf (2)/(4) + (2)/(3) + (2)/(6) = \\ \\ \sf(12 / 4 * 2 + 12 / 3 * 2 + 12 / 6 * 2)/(12) = \sf \\ \\ \sf(6 + 8 + 4)/(12) = \\ \\ \sf(18)/(12) = ( 6)/(4) = \\ \ \\ \sf(3)/(2) = \boxed { \sf1 (1)/(2)} \end{gathered}`

How to add heterogeneous fractions:

Heterogeneous fractions are fractions that have different denominators.

To add heterogeneous fractions, follow these steps:

• Find the common denominator
• This is the l.c.m of the denominators.
• Divide the common denominator by the original denominator and multiply by the numerator.
• Write the results obtained in the previous step as numerators with the sign of the sum between them.
• The denominator is the common denominator.
• Add the numerators and keep the same denominator.
• Simplify the result if possible.