Math, asked by Anonymous, 2 months ago

solve this...do not type silly stuffs your answers will be reported!!​

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Answered by mathdude500
6

\large\underline{\sf{Solution-}}

Given that

\rm :\longmapsto\:12 + 1 \dfrac{5}{6}x \leqslant 5 + 3x

\rm :\longmapsto\:12 + \dfrac{11}{6}x \leqslant 5 + 3x

\rm :\longmapsto\:\dfrac{11}{6}x - 3x \leqslant 5   - 12

\rm :\longmapsto\:\dfrac{11x - 18x}{6}  \leqslant  - 7

\rm :\longmapsto\:\dfrac{ - 7x}{6}  \leqslant  - 7

\bf\implies \:x \geqslant 6

\bf\implies \:x \:  \in \: [6, \:  \infty )

Additional Information :-

\green{\boxed{ \tt \: If \: a  \: >  \: b \: , then \:  - a \:  <  \:  - b}}

\green{\boxed{ \tt \: If \: a  \:  \geqslant   \: b \: , then \:  - a \:   \leqslant   \:  - b}}

\green{\boxed{ \tt \: If \: a  \:  \leqslant   \: b \: , then \:  - a \:   \geqslant   \:  - b}}

\green{\boxed{ \tt \: If \: a  \:  <   \: b \: , then \:  - a \:   >   \:  - b}}

Answered by shaikhsharib9960
12

Answer:

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