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Subtract, 3(x-2) - (5x5) 5) State the term and coefficient of this expression A, -a/3+2b-c 6) find the solve of 2x2 + 3x when a value is as follows

Mathematics

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4: Subtract 3(x−2)−(5x+5)3(x-2) - (5x+5)

  1. Distribute the numbers into the parentheses.

    3(x−2)=3x−63(x-2) = 3x - 6 −(5x+5)=−5x−5-(5x+5) = -5x - 5
  2. Combine the distributed terms.

    (3x−6)−(5x+5)=3x−6−5x−5(3x - 6) - (5x + 5) = 3x - 6 - 5x - 5
  3. Group like terms.

    (3x−5x)+(−6−5)(3x - 5x) + (-6 - 5)
  4. Perform the operations.

    −2x−11-2x - 11

    The simplified expression is:

    -2x - 11\boxed{\text{-2x - 11}}

    5: State the term and coefficient of this expression: −a3+2b−c-\frac{a}{3} + 2b - c

    • The terms in the expression are the parts separated by addition or subtraction. The terms are: −a3-\frac{a}{3}, 2b2b, and −c-c.

    • The coefficients are the numerical factors of the variables in each term. For the term −a3-\frac{a}{3}, the coefficient of aa is −13-\frac{1}{3}. For the term 2b2b, the coefficient of bb is 2. For the term −c-c, the coefficient of cc is −1-1.

    Terms:

    −a3,2b,−c\boxed{\text{}-\frac{a}{3}, 2b, -c\text{}}

    Coefficients:

    Coefficient of a:−13\boxed{\text{Coefficient of } a: -\frac{1}{3}} Coefficient of b:2\boxed{\text{Coefficient of } b: 2} Coefficient of c:−1\boxed{\text{Coefficient of } c: -1}

    6: Find the value of 2x2+3x2x^2 + 3x when xx value is as follows:

    The value of xx is not visible in the provided image. Please provide the value of xx to solve this problem.

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