Solve for x : 10 x=-(-7.4 x-8.3)-7 Answer: x=

Distribute negative sign: Which operation should be used to simplify the equation? First, distribute the negative sign on the right side of the equation to both terms inside the parentheses. 10x = (-1) * (-7.4x) + (-1) * (-8.3) - 7Simplify equation: Perform the distribution and simplify the equation. 10x = 7.4x + 8.3 - 7Isolate x: Which operation should be used to isolate x? Subtract 7.4x from both sides to get all x terms on one side. 10x - 7.4x = 8.3 - 7Combine like terms: Combine like terms on both sides of the equation. (10 - 7.4)x = 8.3 - 7Calculate coefficients: Calculate the coefficients and constants. 2.6x = 1.3Solve for x: Which operation should be used to solve for x? Divide both sides by the coefficient of x, which is 2.6. x = 1.3 / 2.6Calculate value of x: Calculate the value of x. x = 0.5

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Solve for
x :

10 x=-(-7.4 x-8.3)-7
Answer:
x=

Solve for $x$ : $\newline$ $10 x=-(-7.4 x-8.3)-7$ $\newline$ Answer: $x=$

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Algebra 1

Solve one-step linear equations

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Q. Solve for

x

\newline

10 x=-(-7.4 x-8.3)-7

\newline

Answer:

x=

Distribute negative sign: Which operation should be used to simplify the equation? $\newline$ First, distribute the negative sign on the right side of the equation to both terms inside the parentheses. $\newline$ $10x = (-1) \times (-7.4x) + (-1) \times (-8.3) - 7$
Simplify equation: Perform the distribution and simplify the equation. $10x = 7.4x + 8.3 - 7$
Isolate $x$ : Which operation should be used to isolate $x$ ? $\newline$ Subtract $7.4x$ from both sides to get all $x$ terms on one side. $\newline$ $10x - 7.4x = 8.3 - 7$
Combine like terms: Combine like terms on both sides of the equation. $\newline$ $(10 - 7.4)x = 8.3 - 7$
Calculate coefficients: Calculate the coefficients and constants. $\newline$ $2.6x = 1.3$
Solve for x: Which operation should be used to solve for x? $\newline$ Divide both sides by the coefficient of $x$ , which is $2.6$ . $\newline$ $x = \frac{1.3}{2.6}$
Calculate value of x: Calculate the value of $x$ . $x = 0.5$