Find the product. Simplify your answer. (j - 2)(j - 1) ______

Distribute j: Now, we will distribute j across the terms in the second binomial. j(j - 1) = j^2 - jDistribute -2: Next, we will distribute -2 across the terms in the second binomial. -2(j - 1) = -2j + 2Combine terms: Now, we will combine the results from the previous two steps to get the full expansion. j^2 - j - 2j + 2Simplify expression: We will combine like terms to simplify the expression further. j^2 - j - 2j + 2 = j^2 - 3j + 2

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Find the product. Simplify your answer. $\newline$ $(j - 2)(j - 1)$

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Q. Find the product. Simplify your answer.

\newline

(j - 2)(j - 1)

Distribute $j$ : Now, we will distribute $j$ across the terms in the second binomial. $j(j - 1) = j^2 - j$
Distribute $-2$ : Next, we will distribute $-2$ across the terms in the second binomial. $-2(j - 1) = -2j + 2$
Combine terms: Now, we will combine the results from the previous two steps to get the full expansion. $j^2 - j - 2j + 2$
Simplify expression: We will combine like terms to simplify the expression further. $j^2 - j - 2j + 2 = j^2 - 3j + 2$