Answer:
All answers EXCEPT answer C. are perfect square trinomials.
Step-by-step explanation:
A perfect square trinomial is polynomial that satisfies the following condition:
,
Let prove if each option observe this:
a)
1) Given
2) Definition of power/Distributive, associative and commutative properties.
3) , Definition of perfect square trinomial/Result.
b)
1) Given.
2) Definition of power/Distributive, associative and commutative properties.
3) , Definition of perfect square trinomial/Result.
c)
1) Given
2) Distributive property.
3) Existence of the additive inverse/Modulative property.
4) Modulative property/Result.
d)
1) Given
2) Definition of power/Distributive, associative and commutative properties.
3) , Definition of perfect square trinomial.
All answers EXCEPT answer C. are perfect square trinomials.