How is it possible that the sum of two quadratic trinomials is a linear binomial?
1 answer:
Answer:
Follows are the responses to this question:
Step-by-step explanation:
In this question, if both quadratic trinomials include opposite terms of signs, it's indeed possible that's also possible, which is why the quadratic
cancels the
, which would be a linear binomial. that's why this statement is true that the "two quadratic trinomials have
-terms in signs opposite".
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Answer:
The point A will be (-8,14) or (-8,-10).
Step-by-step explanation:
Point B has coordinates (1,2) and the x-coordinate of point A is - 8.
Let us assume that the coordinates of point A are (-8,k).
Now, given that the point A is 15 units apart from point B.
Therefore, from the distance formula, we can write that
Now,squaring both sides, we get
⇒
⇒ 2 - k = ± 12
⇒ k = 14 or -10.
Therefore, the point A will be (-8,14) or (-8,-10). (Answer)
We know that the distance between two points on the coordinate plane () and (
) is given by
.