Resources for Equation Problems
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Questions
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Equation Problems Theory
![For equation problems, the words of the problem have to be translated into a mathematical equation\\ \begin{multicols}{2} \textbf{Example 1}\\ The sum of two consecutive odd numbers is 136. What are the two numbers\\ \textbf{Example 1 solution}\\ Let the smaller number be \(x\), then the larger number is \(x+2\).\\ \(\begin{aligned} \therefore x+x+2 & =136 \\ 2 x+2 & =136 \\ 2 x & =134 \\ x & =67 \\ x+2 & =69 \end{aligned}\)\\ \(\therefore\) The numbers are 67 and 69. \columnbreak \textbf{Example 2}\\ Tom's father is 3 times as old as Tom. After 15 years, Tom's father will be twice as old as Tom. what are the present ages of Tom and his father?\\ \textbf{Example 2 solution}\\ Let \(x=\) Tom's age \\ \(\therefore 3 x=\) father's ages\\ In \(15\) years Tom is \(x+15\) years old and the father is \(3 x+15\) years old\\ \(\begin{aligned} \therefore 2(x+15) & =3 x+15 \\ 2 x+30 & =3 x+15 \\ 2 x+15 & =3 x \\ 15 & =x \end{aligned}\)\\ \(\therefore\) Tom is 15 and father is 45. \end{multicols}](/media/0aqdpnsp/6913.png)
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With Worked Solution2
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