Question
Solve 4x-5<2(2x-3) .
Hint:
Linear inequalities are expressions where any two values are compared by the inequality symbols<,>,≤&≥ .
We are asked to solve the inequality.
The correct answer is: 0<-1
Step 1 of 1:
Rearrange and solve the inequality;
![table attributes columnalign right left right left right left right left right left right left columnspacing 0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em end attributes row cell 4 x minus 5 less than 2 left parenthesis 2 x minus 3 right parenthesis end cell row cell 4 x minus 5 less than 4 x minus 6 space space space space space end cell row cell 4 x minus 4 x less than negative 6 plus 5 end cell row cell 0 less than negative 1 space space space space space space space space space space end cell end table](data:image/png;base64,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)
Here, the inequality is not true for any real value. Thus, the given inequality has no solution.
If you get an inequality containing no variables, then the solution of the inequality is decided based on the numbers on either sides of the symbol.
Related Questions to study
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![y equals negative x plus 4](data:image/png;base64,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)
![y equals x squared minus 2](data:image/png;base64,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)
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![y equals negative x plus 4](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFEAAAAPCAYAAACcCyOxAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAUBJREFUeNpjYBgFpAIfIP4/GgzkAx4gvjYaiAhATkDMBOJkXHrnAnE4FvECIG4dhAEA8kgHFvFmqBwtAtEaiPfi0xsPxF1oYlxAfAuIhXE4gBCmNTgHxOJI/EQgnkKjlMgGxJeAWB6fXi8gXoUmVg/EtYM4O3oAcR+U7YKUSmgRiKBUn0NILyi1XUHiiwLxXSDmoHGZRGlq3g3E9kB8AUeOoYZ9ekB8lNgI+IbE7oOWh7QMAGoAkBt/QT1Kq4rlJBCrEKv3MBArQTEoFTIN8toVVNCvgUZ4JA0DkaTEshCI/YB4KRDHDvIABEX0JmjlB2q7nSEiO1OjiUNQbwG0qXNpkAcgqLzehhZooF7E4sEQiAFQSb9BHICgpsY6IJbGIrccWmMPaEMdFHjHRzsylAFQFrEcDQbygQ4QbxkNBvIAADlgaY1uBo8eAAAAgnRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT55PC9taT48bW8+PTwvbW8+PG1vPiYjeDIyMTI7PC9tbz48bWk+eDwvbWk+PG1vPis8L21vPjxtbj40PC9tbj48L21hdGg+q9VEMgAAAABJRU5ErkJggg==)
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A triangle has one side of length 9 and another of length 14. Describe the possible lengths of the third side.
Is the relation forms a linear function ?
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)
Use the graph to support your answer.
There are other ways to determine whether a function is linear or not, like, checking if the slope is equal between each of the points or if the equation can be written in the form of y = ax + b, where a and b are constants.
Is the relation forms a linear function ?
![](data:image/png;base64,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)
Use the graph to support your answer.
There are other ways to determine whether a function is linear or not, like, checking if the slope is equal between each of the points or if the equation can be written in the form of y = ax + b, where a and b are constants.