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{25x}^(2) - 4x + 16is NOT a perfect square trinomial. Which criteria are not met?

{25x}^(2) - 4x + 16is NOT a perfect square trinomial. Which criteria are not met?-example-1
User FedFranz
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1 Answer

16 votes
16 votes

Answer:

b is not the product of 2 times the product of the roots because:

Step-by-step explanation:

The initial expression is:

25x² - 4x + 16

It is a trinomial because it has three terms: 25x², - 4x, and 16.

Additionally, the 1st and 3rd term are perfect squares because:


\begin{gathered} \sqrt[]{25x^2}=5x^{} \\ \sqrt[]{16}=4 \end{gathered}

Finally, the only correct statement is that b is not the product of 2 times the product of the roots because:


\begin{gathered} -4x\\e2(5x)(4) \\ -4x\\e40x \end{gathered}

Therefore, the answer is: b is not the product of 2 times the product of the roots because:

User Narazana
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