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−x

2
plus, 2, y, squared+2y
2
minus, 2, x, cubed−2x
3
minus, 7, y, squared−7y
2
minus, 6, y, cubed−6y
3
minus, 4, y, cubed−4y
3
minus, 4, x, cubed−4x
3

Result:

11 answers

To combine the expression you've provided, we'll identify and combine like terms. The original expression is:

\[

  • x^2 + 2y^2 + 2y^2 - 2x^3 - 2x^3 - 7y^2 - 7y^2 - 6y^3 - 4y^3 - 4x^3 \]

Now, let's arrange it and group like terms:

  1. Terms with \( x^3 \):

    • \(-2x^3 - 2x^3 - 4x^3 = -8x^3\)

  2. Terms with \( y^2 \):

    • \(2y^2 + 2y^2 - 7y^2 - 7y^2 = 4y^2 - 14y^2 = -10y^2\)

  3. Terms with \( y^3 \):

    • \(-6y^3 - 4y^3 = -10y^3\)

  4. Constant terms and remaining terms:

    • \(-x^2\) remains as is.

Now, let's combine everything:

\[ -x^2 - 8x^3 - 10y^2 - 10y^3 \]

Thus, the simplified result of your expression is:

\[ -8x^3 - x^2 - 10y^2 - 10y^3 \]

what is the liked term of 6y^3 and 4y^3

The like terms \(6y^3\) and \(4y^3\) can be combined by simply adding their coefficients.

\[ 6y^3 + 4y^3 = (6 + 4)y^3 = 10y^3 \]

So, the combined like term of \(6y^3\) and \(4y^3\) is \(10y^3\).

thats not the cobined term

Apologies for the oversight. Let's correctly combine the terms \(6y^3\) and \(4y^3\):

\[ 6y^3 + 4y^3 = (6 + 4)y^3 = 10y^3 \]

However, I realize we misunderstood the context of your question. If we assume that you are looking to combine them in the context of subtraction:

If we take \(6y^3\) and subtract \(4y^3\), we have:

\[ 6y^3 - 4y^3 = (6 - 4)y^3 = 2y^3 \]

If your context involves subtraction, the combined term would be \(2y^3\). If we meant addition, it is indeed \(10y^3\).

Please let me know if there is a specific context or correction you would like to clarify!

The term minus, 7, y, squared−7y
2
and 2, y, squared2y
2
combiend

To combine the terms \(2y^2\) and \(-7y^2\), we treat them as like terms because they both contain the same variable raised to the same power.

Here's how to combine them:

\[ 2y^2 - 7y^2 = (2 - 7)y^2 = -5y^2 \]

So the combined term of \(2y^2\) and \(-7y^2\) is \(-5y^2\).

The term minus, 6, x, cubed−6x
3
and 7, x, cubed7x
3
combine

To combine the terms \(-6x^3\) and \(7x^3\), treat them as like terms:

\[ -6x^3 + 7x^3 = (-6 + 7)x^3 = 1x^3 = x^3 \]

So, the combined term of \(-6x^3\) and \(7x^3\) is \(x^3\).

The term minus, 2, y, cubed−2y
3
and y, cubedy
3
combine

To combine the terms \(-2y^3\) and \(y^3\), treat them as like terms:

\[ -2y^3 + 1y^3 = (-2 + 1)y^3 = -1y^3 = -y^3 \]

So, the combined term of \(-2y^3\) and \(y^3\) is \(-y^3\).