Step-by-step explanation:
▪ x - 3 < 3x - 7
▪ x + 4 < 3x
▪ 4 < 2x
▪ 2 < x
Answer:
X=85.78, because we have angle side
Answer:

Step-by-step explanation:
The question seem incomplete;
The full question is
<em>Which expression is equivalent to 4√6/3√2
</em>
<em></em>
Given
4√6/3√2
Required
Find equivalent

Rewrite Expression

Expand the above expression

Further split the fraction

Using rule of surds;

So, the above expression becomes



At this stage, the expression cannot be further simplified;
Hence, 4√6/3√2 = 
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