Simplify 3/7x + 2/7x using properties of operations.

5/14 x
5/7 x2

5/14 x2

5/7 x

9 answers

To simplify 3/7x + 2/7x, we combine the two fractions by finding a common denominator, which in this case is 7x.

The first fraction, 3/7x, can be multiplied by x/x to get (3x)/(7x^2).

The second fraction, 2/7x, can also be multiplied by x/x to get (2x)/(7x^2).

Now, we can add the two fractions:

(3x)/(7x^2) + (2x)/(7x^2)

= (3x + 2x)/(7x^2)

= (5x)/(7x^2)

= 5/7x
Simplify 6/7c - 5/9d - 1/2 c + 1/3d.
To simplify 6/7c - 5/9d - 1/2c + 1/3d, we combine like terms:

Combine the terms with "c": (6/7c - 1/2c)
To subtract the fractions, we need a common denominator, which in this case is 14c:
(12/14c - 7/14c)

= (12 - 7)/14c
= 5/14c

Combine the terms with "d": (-5/9d + 1/3d)
To subtract the fractions, we need a common denominator, which in this case is 9d:
(-15/9d + 3/9d)

= (-15 + 3)/9d
= -12/9d
= -4/3d

Now, combine the simplified terms:

5/14c - 4/3d

Therefore, the simplified expression is 5/14c - 4/3d.
5/9c - 4/12d = 5/9c - 1/3d
5/14c + 2/9d
5/14c - 2/9d
5/9c + 4/12d = 5/9c + 1/3d
The correct simplification of 5/9c - 4/12d is 5/9c - 1/3d.
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