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Solve the inequality. Please help! Details in question
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\[\frac{ 2x-3 }{ 5 }-\frac{ x }{ 3 } \le 2\]
Thanks in advance
Do you have an idea about how to approach it?
What do we need to multiply both sides of inequality by, in order to get rid of both fractions in one strike?
The least common denominator is what we need to multiply both sides of the fractions by. So what is the least common denominator of the two fractions?
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15
I tried eliminating but I couldnt find stuff that works
@Miracrown
multiply both sides by 5*3= by 15 gives 6x-9-5x<=30 x-9<=30 x<=39
multiply both sides by 5*3= by 15 gives 6x-9-5x<=30 x-9<=30 x<=39
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ah i get it, thanks
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