Which board geometrically represents 4x2 – 1 using algebra tiles? An algebra tile configuration showing only the product spot, which has 9 tiles in 3 columns with 3 rows. First row: 2 + x squared, 1 + x. Second row: 2 + x squared, 1 + x. Third row: 2 negative x, 1 +. An algebra tile configuration showing only the product spot, which has 9 tiles in 3 columns with 3 rows. First row: 2 + x squared, 1 + x. Second row: 2 + x squared, 1 + x. Third row: 2 negative x, 1 negative. An algebra tile configuration showing only the product spot, which has 9 tiles in 3 columns with 3 rows. First row: 2 + x squared, 1 negative x. Second row: 2 + x squared, 1 negative x. Third row: 2 negative x, 1 +. An algebra tile configuration showing only the product spot, which has 9 tiles in 3 columns with 3 rows. First row: 2 + x squared, 1 + x. Second row: 2 + x squared, 1 + x. Third row: 2 + x, 1 +.

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Answer:

It's B

Step-by-step explanation:

The algebra tile that represents the expression is the product of (2x - 1) and (2x + 1)

What are algebra tiles?

Algebra tiles are tiles that are used to express the product of two algebraic expressions

The expression is given as:

[tex]4x^2 - 1[/tex]

Express 4 and 1 as perfect squares

[tex](2x)^2 - 1^2[/tex]

Apply the difference of two squares

(2x - 1)(2x + 1)

Hence, the algebra tile that represents the expression is the product of (2x - 1) and (2x + 1)

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