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Write the equation in standard form. 2y + 3 = -1/3(x – 2)

Write the equation in standard form.
2y + 3 = -1/3(x – 2)




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1 Answer

  1. To write the equation (2y + 3 = -frac{1}{3}(x – 2)) in standard form, we will follow these steps:

    1. Distribute the (-frac{1}{3}) on the right side:

    [

    2y + 3 = -frac{1}{3}x + frac{2}{3}

    ]

    2. Subtract 3 from both sides to isolate the (y) term:

    [

    2y = -frac{1}{3}x + frac{2}{3} – 3

    ]

    Convert (3) to a fraction with a denominator of 3:

    [

    3 = frac{9}{3}

    ]

    So, we have:

    [

    2y = -frac{1}{3}x + frac{2}{3} – frac{9}{3}

    ]

    This simplifies to:

    [

    2y = -frac{1}{3}x – frac{7}{3}

    ]

    3. Multiply the whole equation by 3 to eliminate the fractions:

    [

    3(2y) = 3left(-frac{1}{3}xright) – 3left(-frac{7

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