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Is x2 plus 32x plus 64 a perfect-square trinomial.?

The given quadratic expression can not be factored as a perfect square.


How can you tell if a trinomial is a perfect square?

A trinomial is perfect square if it can be factored into the form


How do you describe a perfect square trinomial?

A perfect square trinomial is a quadratic expression that can be expressed as the square of a binomial. It takes the form (a^2 + 2ab + b^2) or (a^2 - 2ab + b^2), where (a) and (b) are real numbers. The resulting trinomial can be factored as ((a + b)^2) or ((a - b)^2). This characteristic makes perfect square trinomials particularly useful in algebra for solving equations and simplifying expressions.


Are all trinomial are perfect square?

No.


The process of writing a number algrebraic expression as a product?

what is the process of writing a expression as a product? is it Factoring, Quadractic equation, perfect Square trinomial or difference of two squares


What can a perfect square trinomial can be factored as?

It can be factored as the SQUARE OF A BINOMIAL


When do you say that a trinomial is a perfect square?

A trinomial is perfect square if it can be factored into the form (a+b)2 So a2 +2ab+b2 would work.


What is X squared minus 4x plus 4?

It's a second degree trinomial expression in x. It's a perfect square, being the square of (x-2).


What value in place of the question mark makes x2 plus 26x plus A perfect square trinomial?

To make the expression (x^2 + 26x + A) a perfect square trinomial, we need to find the value of (A) that completes the square. The formula for a perfect square trinomial is ((x + b)^2 = x^2 + 2bx + b^2). In this case, we have (2b = 26), so (b = 13). Thus, (A) must be (b^2 = 13^2 = 169). Therefore, the value of (A) is 169.


What is a perfect trianomial?

perfect trinomial square?? it has the form: a2 + 2ab + b2


Which of the following constants can be added to x2 - 10x to form a perfect square trinomial?

12


A definition of a perfect square trinomial?

A perfect square trinomial is looking for compatible factors that would fit in the last term when multiplied and in the second term if added/subtracted (considering the signs of each polynomials).* * * * *A simpler answer is: write the trinomial in the form ax2 + bx + c. Then, if b2 = 4ac, it is a perfect square.