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Задача Задача №2490684
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Аноним
13 декабря 2024 14:38 · публичный вопрос
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Аноним

-0,26y+6+3,6=(16+3,6)-0,46y Y=?

Нейросеть13 декабря 2024 14:38

To solve for \( y \) in the equation

\[ -0.26y + 6 + 3.6 = (16 + 3.6) - 0.46y, \]

let's start by simplifying both sides.

  1. Combine the constants on the left-hand side:

\[ -0.26y + 9.6 = (16 + 3.6) - 0.46y. \]

Calculate \( 16 + 3.6 \):

\[ 16 + 3.6 = 19.6, \]

so the equation becomes:

\[ -0.26y + 9.6 = 19.6 - 0.46y. \]

  1. Now we can rearrange the equation to isolate variables on one side and constants on the other. Let's add \( 0.46y \) to both sides:

\[ -0.26y + 0.46y + 9.6 = 19.6, \]

which simplifies to:

\[ 0.20y + 9.6 = 19.6. \]

  1. Next, subtract 9.6 from both sides:

\[ 0.20y = 19.6 - 9.6, \]

which gives:

\[ 0.20y = 10. \]

  1. Finally, divide both sides by 0.20 to solve for \( y \):

\[ y = \frac{10}{0.20} = 50. \]

Thus, the solution is:

\[ y = 50. \]

-0,26y+6+3,6=(16+3,6)-0,46y Y=?
To solve for \( y \) in the equation \[ -0.26y + 6 + 3.6 = (16 + 3.6) - 0.46y, \] let's start by simplifying both sides. 1. Combine the constants on the left-hand side: \[ -0.26y + 9.6 = (16 + 3.6) - 0.46y. \] Calculate \( 16 + 3.6 \): \[ 16 + 3.6 = 19.6, \] so the equation becomes: \[ -0.26y + 9.6 = 19.6 - 0.46y. \] 2. Now we can rearrange the equation to isolate variables on one side and constants on the other. Let's add \( 0.46y \) to both sides: \[ -0.26y + 0.46y + 9.6 = 19.6, \] which simplifies to: \[ 0.20y + 9.6 = 19.6. \] 3. Next, subtract 9.6 from both sides: \[ 0.20y = 19.6 - 9.6, \] which gives: \[ 0.20y = 10. \] 4. Finally, divide both sides by 0.20 to solve for \( y \): \[ y = \frac{10}{0.20} = 50. \] Thus, the solution is: \[ y = 50. \]