Questions LLC
Login
or
Sign Up
Ask a New Question
Math
Algebra
Polynomials
is x^2-14x+49 perfect square trinomials, difference of squares or neither
1 answer
The given trinomial x^2 - 14x + 49 is a perfect square trinomial. This is because it can be factored as (x - 7)(x - 7), which equals (x - 7)^2.
You can
ask a new question
or
answer this question
.
Related Questions
If x raise to power two +14x +k is a perfect square find k
if x square +14x + k is a perfect square find k
the integer 49 can be written as the sum of smaller perfect squares in a variety of ways. one such way includes six terms:
Identify this polynomial as a perfect square trinomial, a difference of squares, or neither.
9a^2+9a+36 Is it difference of
fill in the blanks. 6 points) if i wanted to estimate sqrt(59), at the first step would be to find the two _ squares that 59
Match the name of the expression to the best example of that expression. Recall the form of a general quadratic expression is
match the name of the expression to the best example of that expression.
recall the form of a general quadratic expression is
Jennifer says that the figure below has an area of 4 square feet. Is she right?
An 8 by 7 array of squares has a shaded triangle
is h^2-2 perfect square trinomials, difference of squares or neither?
is t^2-25 perfect square trinomials, difference of squares or neither?
