Step-by-step explanation:
To expand the expression (1/x + 4/3), we can first find a common denominator for the two fractions.
The common denominator is 3x.
Now, let's rewrite the expression with the common denominator:
(1/x + 4/3) = (3/3x + 4x/3x)
Next, let's combine the fractions:
(3/3x + 4x/3x) = (3 + 4x) / 3x
So, the expanded form of (1/x + 4/3) is (3 + 4x) / 3x.
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Answers & Comments
Step-by-step explanation:
To expand the expression (1/x + 4/3), we can first find a common denominator for the two fractions.
The common denominator is 3x.
Now, let's rewrite the expression with the common denominator:
(1/x + 4/3) = (3/3x + 4x/3x)
Next, let's combine the fractions:
(3/3x + 4x/3x) = (3 + 4x) / 3x
So, the expanded form of (1/x + 4/3) is (3 + 4x) / 3x.
Given :
[tex] = ( \frac{1}{x} + \frac{4}{3} ) \\ [/tex]
To do :
Solution Explanation :
[tex]= ( \frac{1}{x} + \frac{4}{3} ) \\ \\ = \frac{3 + 4x}{3x} \\ \\ = 3x( \frac{1 + 4}{1} ) \\ \\ = 5[/tex]