Math Problem Statement

x(x+1)

Solution

The expression you provided is x(x+1)x(x + 1).

To expand this expression, you multiply xx by each term inside the parentheses:

x(x+1)=xx+x1=x2+xx(x + 1) = x \cdot x + x \cdot 1 = x^2 + x

So, the expanded form is x2+x\boxed{x^2 + x}.

Would you like further details or have any questions?

Here are 5 related questions:

  1. How do you factor the expression x2+xx^2 + x?
  2. What is the value of x(x+1)x(x+1) when x=2x = 2?
  3. How does the distributive property apply to expressions like x(x+1)x(x+1)?
  4. Can you simplify the expression x(x+2)x(x + 2) using the same method?
  5. How do you solve the equation x(x+1)=0x(x + 1) = 0?

Tip: When expanding expressions, always distribute each term outside the parentheses to every term inside.

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Math Problem Analysis

Mathematical Concepts

Algebra
Distributive Property
Polynomials

Formulas

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Theorems

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Suitable Grade Level

Grades 7-9