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=2(x+1)*x+3

=2(x+1)x+3 =2(x+1) \cdot x+3

Full solution

Q. =2(x+1)x+3 =2(x+1) \cdot x+3
  1. Identify Expression: Identify the expression to simplify.\newlineThe given expression is =2(x+1)x+3=2(x+1)\cdot x+3.
  2. Distribute 22: Distribute the 22 into the parentheses.2(x+1)x2(x+1)\cdot x becomes 2x+22x + 2.
  3. Multiply by x: Multiply the result by x.\newline(2x+2)×x(2x + 2) \times x becomes 2x2+2x2x^2 + 2x.
  4. Add Constant Term: Add the constant term to the quadratic expression. 2x2+2x+32x^2 + 2x + 3 is the simplified form of the expression.

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