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4/5(3x+4) less than equal to 20. Please help! I don't know how to get rid of the fraction before PEMDAS applies.
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I suggest you use distributive property.
Distribute the 5 into the 3x and 4.
Is the inequality this: \[\frac{4}{5}(3x+4) \le 20\]or\[\frac{4}{5(3x+4) }\le 20\]
4/5(3x+4)≤20
repeating the same thing doesn't clarify anything.
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Sorry this is my first time using this. If I distribute the 5 into 3x and 4 and 20 I get \[4(15x+20)\le100\]
Then...distribute 4 ... \[60x+80\le20 \]
The answer in the text book says it is -7 and I have no idea how that answer can apply.
Ok if the answer is \(x \le 7\) then it must be: \[\frac{4}{5}(3x + 4) \le 20\]
You multiply both sides by 5. And you have: \[4(3x+4) \le 100\]
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Then continue from there.
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