Answer:
Option C, functions can only have one y-value at any given x-place
Answer:
2x - 16y
Step-by-step explanation:
To rewrite the expression in the simplest term, we can distribute the negative sign in the second set of parentheses:
( -x-7y) - (-3x+9y)
= -x-7y + 3x-9y
Then, we can combine the x and y terms:
= -x + 3x - 7y - 9y
Finally, we can simplify the expression by canceling out the x terms:
( -1 + 3 )x - 7y - 9y
= 2x - 16y
Therefore, the simplest term for the expression is 2x - 16y.
Answer:2(x−8y)
Step-by-step explanation:
To find the opposite of −3x+9y, find the opposite of each term.
−x−7y−(−3x)−9y
The opposite of −3x is 3x
.−x−7y+3x−9y
Combine −7y and −9y to get −16y
.−x−16y+3x
Combine −x and 3x to get 2x.
2(x-8y)
Answer:
4-6x
Step-by-step explanation
Answer:
P'(-9, 3)
Step-by-step explanation:
The transformation for rotation counterclockwise about the origin by some angle α will be ...
(x, y) ⇒ (x·cos(α) -y·sin(α), x·sin(α) +y·cos(α))
When the angle is α = 90°, this reduces to ...
(x, y) ⇒ (-y, x)
You have (x, y) = (3, 9), so the image point is P'(-9, 3).
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Additional comment
The "work" is applying the right sign and choosing the right coordinate to fill in the values (-y, x). I find it easier to look up the transformations for ±90° and 180°, rather than try to derive them from first principles every time. Your text may have a list:
B) 210 phones
C) 21 phones
D) 26 phones