Math, asked by rubasri1920, 22 days ago

Given that 6x-4 >20,the range of values of x is

Answers

Answered by SugarCrash
3

Solution:

  • Given that 6x-4 >20

\mapsto \sf 6x-4>20\\\\\longmapsyo \textbf{Adding 4 on both sides.}\\\\\implies\sf 6x\;\;\cancel{-4}+\cancel{4}>20+4\\\\\implies\sf 6x>24\\\\\logmapsto\textbf{Dividing both sides by 6}\\\\\implies \frac{\cancel{6}x}{\cancel{6}}> \frac{24}{6}\\\\\implies \sf x > 4

Here,

x is greater than 4. Hence, all numbers greater than 4 is rangle of x.

Therefore,

x can lies between 5 and infinity. [tex] x =(5,∞)

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