Reflection across y=3 in mathematics means that every point or object is mirrored over the line y=3. This results in the x-coordinate remaining the same, while the y-coordinate changes, following the formula (x, y) => (x, 2*3-y). It involves mirroring the points above and below the line y=3.
In mathematics, reflection across y=3 implies that every point or object on the coordinate plane is mirrored over the horizontal line y=3. Let's say you have a point (x,y), when it is reflected over y=3, the new point will remain at the same x position, but its y-coordinate changes. The formula for reflection is (x, y) => (x, 2*3-y). Therefore, if a point is above the line y=3, it will be reflected below it and vice versa. For example, if you have a point at (5,4), it will be reflected onto the point (5,2).
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Answer:
Step-by-step explanation:
we have
Multiply the expression by the conjugate of denominator
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Answer:
2/9ths hope this helps!
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Step-by-step explanation:
2, 5, 8, 11 ...
206 is the answer since you +3 every time
B. {(-1, 5), (-2, 6), (-3, 7)}
C. {(11, 9), (11, 5), (9, 3)}
D.{(3, 8), (0, 8), (3, -2)}
Answer: Option B
Step-by-step explanation:
A function has a rule, for each point in the domain, there can be only one point associated in the range.
This means that f(x) can have only one value y that is associated to the point x in the domain.
now, with this in mind, let's analyze the options, where the pairs are always written as (x, y)
A) Here we can see the pairs (2,3) and (2, 7), so we have the point in the domain, 2, that is associated with two different values in the range, so this relation can not be a function.
B) In this set, there are no problems because we do not have ani point in the domain with more than one value in the range, so this can be a function.
C) here point 11 has two different values in the range, so this can not be a function.
D) here point 3 has two different values in the range, so this can not be a function.