Which expression is equivalent to -9x-(-6y) ? 6y+9x 9x+6y -9x+6y -9x-6y

Simplify Expression: Simplify the expression by removing the parentheses. -9x - (-6y) can be simplified by recognizing that subtracting a negative is the same as adding a positive. So, -9x - (-6y) becomes -9x + 6y.Combine Like Terms: Check for any like terms that can be combined. In the expression -9x + 6y, there are no like terms since x and y are different variables. Therefore, the expression remains as -9x + 6y.Compare with Options: Compare the simplified expression with the given options. The simplified expression is -9x + 6y. Now, let's compare it with the given options: A) 6y + 9x (This is not equivalent because the signs are different.) B) 9x + 6y (This is not equivalent because the signs are different.) C) -9x + 6y (This is equivalent to our simplified expression.) D) -9x - 6y (This is not equivalent because it suggests subtracting 6y, not adding.) The correct equivalent expression is option C) -9x + 6y.

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Which expression is equivalent to
-9x-(-6y) ?

6y+9x

9x+6y

-9x+6y

-9x-6y

Which expression is equivalent to $-9 x-(-6 y)$ ? $\newline$ $6 y+9 x$ $\newline$ $9 x+6 y$ $\newline$ $-9 x+6 y$ $\newline$ $-9 x-6 y$

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Algebra 1

Simplify variable expressions involving like terms and the distributive property

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Q. Which expression is equivalent to

-9 x-(-6 y)

\newline

6 y+9 x

\newline

9 x+6 y

\newline

-9 x+6 y

\newline

-9 x-6 y

Simplify Expression: Simplify the expression by removing the parentheses. $\newline$ $-9x - (-6y)$ can be simplified by recognizing that subtracting a negative is the same as adding a positive. $\newline$ So, $-9x - (-6y)$ becomes $-9x + 6y$ .
Combine Like Terms: Check for any like terms that can be combined. $\newline$ In the expression $-9x + 6y$ , there are no like terms since $x$ and $y$ are different variables. $\newline$ Therefore, the expression remains as $-9x + 6y$ .
Compare with Options: Compare the simplified expression with the given options. $\newline$ The simplified expression is $-9x + 6y$ . Now, let's compare it with the given options: $\newline$ A) $6y + 9x$ (This is not equivalent because the signs are different.) $\newline$ B) $9x + 6y$ (This is not equivalent because the signs are different.) $\newline$ C) $-9x + 6y$ (This is equivalent to our simplified expression.) $\newline$ D) $-9x - 6y$ (This is not equivalent because it suggests subtracting $6y$ , not adding.) $\newline$ The correct equivalent expression is option C) $-9x + 6y$ .