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Rewrite the following equation in standard form.Hint: The standard form of a linear equation is where and are not both zero, and , , and are integers whose GCF is .
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Q. Rewrite the following equation in standard form.Hint: The standard form of a linear equation is where and are not both zero, and , , and are integers whose GCF is .
- Rearrange terms to standard form: Now we need to rearrange the terms to match the standard form .We write the term first, followed by the term.
- Make coefficient of x positive: However, the standard form typically has a positive coefficient. To ensure this, we can multiply the entire equation by to make the coefficient of positive.Multiplying both sides by gives us:
- Check coefficients for GCF: Finally, we check that the coefficients , , and are integers whose greatest common factor (GCF) is . The coefficients are , , and . The GCF of these numbers is indeed .
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