The reflections of the two points J and K as described in the task content are; (-3, -4) and (3, -4) respectively.
<h3>Which points represents the reflection of both points across the x-axis?</h3>
It follows from convention that the reflection of a given point across the x-axis simply implies that the y-coordinate of such a point is multiplied by -1.
On this note, it follows that the points J and K given as in the task content have their reflection across the x-axis are: (-3, -4) and (3, -4) respectively.
Therefore, the reflections of the two points J and K as described in the task content are; (-3, -4) and (3, -4) respectively.
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(-5+i)/2i
multiply by i/i
(-5+i) *i = -5i +i^2 = -5i -1
2i*i = 2i^2 = 2(-1) = -2
(-1-5i)/-2
1/2 +5/2 *i
Complementary angles add up to 180. knowing this helps us know that these angles add up to 180. Let's say angle A is half of angle B. This means that angle B can be two parts. we can add angle A to the two parts of angle B. This gives us three parts. so we now can divide 180 by 3, giving us 60. The measure of the angle is 60 degrees
Answer:
x • (2xt + 7y)
Step-by-step explanation:
Changes made to your input should not affect the solution: (1): "x2" was replaced by "x^2". 1 more similar replacement(s).
((5xy-((x2)•t))+2xy)+(3x2•t)
3.1 Pull out like factors : 2x2t + 7xy = x • (2xt + 7y)
x • (2xt + 7y).
