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Find the product. Simplify your answer.\newline(4j+2)(j+4)(4j + 2)(j + 4)

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Q. Find the product. Simplify your answer.\newline(4j+2)(j+4)(4j + 2)(j + 4)
  1. Distribute 4j4j: Now, we will distribute 4j4j across the terms inside the parentheses.4j(j+4)=4j×j+4j×44j(j + 4) = 4j \times j + 4j \times 4=4j2+16j= 4j^2 + 16j
  2. Distribute 22: Next, we will distribute 22 across the terms inside the parentheses.\newline2(j + 4) = 2 \times j + 2 \times 4\(\newline= 2j + 8\)
  3. Combine terms: Now, we will combine the results from the previous steps.\newline(4j+2)(j+4)=4j2+16j+2j+8(4j + 2)(j + 4) = 4j^2 + 16j + 2j + 8
  4. Simplify expression: Finally, we will combine like terms to simplify the expression.\newline4j2+16j+2j+8=4j2+(16j+2j)+84j^2 + 16j + 2j + 8 = 4j^2 + (16j + 2j) + 8\newline=4j2+18j+8= 4j^2 + 18j + 8

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