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igor_vitrenko [27]
4 years ago
12

Use synthetic division to divide (3y3 – 9y2 – 56y + 8) ÷ (y – 6). A. y2 + y – 1 R 11 B. 3y2 – 9y + 4 R 10 C. 3y2 + 9y – 2 R –4 D

. 2y2 – 2y + 8 R 9
14 points
Mathematics
1 answer:
dybincka [34]4 years ago
4 0

Answer:

3y^2 + 9y - 2 -  [4 / (y - 6)]

Step-by-step explanation:

(3y^3 – 9y^2 – 56y + 8) ÷ (y - 6)

6    |    +3        -9      - 56           + 8

      |                18         54           -12

------|----------------------------------------------------

      |    3           9         -2       |      -4

Answer:

3y^2 + 9y - 2 -  [4 / (y - 6)]

It's hard to show on here this way. It's easier to show on a piece of paper

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Find the first semicircle area
Area semicircle can be determined by dividing the full area of circle by 2.
The first semicircle radius is 5 cm
semicircle area = 1/2 circle area
semicircle area = 1/2 × π × r²
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Find the second semicircle area
Because the dimension of the second semicircle is congruent to the first semicircle, they have similar area measurement, 39.25 cm².

Find the quarter circle area
The area of quarter circle can be determined by dividing the full area of a circle by 4.
q circle = 1/4 × area of circle
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