(2k – 7)(3k + 1)

Jasonbradley

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Jun 16, 2024

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Expanding (2k – 7)(3k + 1)

This expression involves multiplying two binomials. To expand it, we can use the FOIL method:

First: Multiply the first terms of each binomial: 2k * 3k = 6k² Outer: Multiply the outer terms of the binomials: 2k * 1 = 2k Inner: Multiply the inner terms of the binomials: -7 * 3k = -21k Last: Multiply the last terms of each binomial: -7 * 1 = -7

Now, add all the terms together:

6k² + 2k - 21k - 7

Finally, combine the like terms:

6k² - 19k - 7

Therefore, the expanded form of (2k – 7)(3k + 1) is 6k² - 19k - 7.