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umka21 [38]
3 years ago
14

Why was it important to the Apalachee?

Social Studies
1 answer:
AysviL [449]3 years ago
8 0
The Apalachee spoke the Apalachee language, a Muskogean language which became extinct. It was documented by Spanish settlers in letters written during the Spanish Colonial period. Around 1100 indigenous peoples began to cultivate crops. Agriculture was important in the area that became the Apalachee domain.
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“They got what they deserved, I hope all the thugs are punished! “
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Solve using any appropriate method. If the system has an infinite number of solutions, use set-builder notation to write
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Answer:

13.\ (x,y) = (-4,3)

14.\ No\ Solution

15.\ (x,y) = (-12,-32)

16.\ (x,y) = (3.75,6.25)

17.\ No\ Solution

Explanation:

13)

4x + 8y = 8 ---- (1)

5x + 7y = 1 ------ (2)

Multiply equation by 5 and equation 2 by 4

5(4x + 8y = 8)

4(5x + 7y = 1)

5 * 4x + 5 * 8y = 5 * 8\\4*5x + 4*7y = 4 *1

20x + 40y = 40 ------ (3)

20x + 28y = 4 ------ (4)

Subtract equation 3 from 4

(20x + 28y = 4) - (20x + 40y = 40)

20x - 20x+ 28y -40y= 4-40

-12y = -36

Divide both sides by -12

\frac{-12y}{-12} = \frac{-36}{-12}

y = 3

Substitute y = 3 in equation 1

4x + 8y = 8

4x + 8(3) = 8

4x + 24 = 8

Subtract 24 from both sides

4x + 24 - 24 = 8 - 24

4x = -16

Divide both sides by 4

\frac{4x}{4} = \frac{-16}{4}

x = -4

Hence\ (x,y) = (-4,3)

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14)

7x + 7y = 8 ---- (1)

5x + 5y = 10 ----- (2)

Make x the subject of formula in (2)

5x + 5y = 10

5x + 5y - 5y = 10 - 5y

5x = 10 - 5y

\frac{5x}{5} = \frac{10 - 5y}{5}

x = \frac{10}{5} - \frac{5y}{5}

x = 2 - y

Substitute x = 2 - y in (1)

7x + 7y = 8

7(2-y) + 7y = 8

Open bracket

7*2-7*y + 7y = 8

14 -7y + 7y = 8

14  \neq 8

At this point, we conclude that thee system has no solution.

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15)

y = 3x + 4 --- 1

5x + y = -92 ----2

Substitute y = 3x + 4 in (2)

5x + 3x + 4 = -92

8x + 4 = -92

Subtract 4 from both sides

8x + 4 -4= -92 -4

8x = -96

Divide both sides by 8

\frac{8x}{8} = \frac{-96}{8}

x = -12

Substitute x = -12 in equation 1

y = 3x + 4

y = 3(-12) + 4

y = -36 + 4

y = -32

Hence\ (x,y) = (-12,-32)

----------------------------------------------

16)

0.4x + 0.4y = 4

0.4x - 0.4y = 1

Add both equations

(0.4x + 0.4y = 4) + (0.4x - 0.4y = 1)

0.4x+0.4x + 0.4y-0.4y = 4+1

0.8x = 5

Divide both sides by 0.8

\frac{0.8x}{0.8} = \frac{5}{0.8}

x = 6.25

Substitute x = 6.25 in (1)

0.4(6.25) + 0.4y = 4

2.5 + 0.4y = 4

Subtract 2.5 from both sides

2.5 -2.5 + 0.4y = 4 -2.5

0.4y = 1.5

Divide both sides by 0.4

\frac{0.4y}{0.4} = \frac{1.5}{0.4}

y = \frac{1.5}{0.4}

y = 3.75

Hence,\ (x,y) = (3.75,6.25)

----------------------------------------------

17)

x - 4y = 1

x= 7+ 4y

Substitute x= 7+ 4y in (1)

7 + 4y - 4y = 1

7 \neq 1

At this point, we conclude that thee system has no solution.

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Answer:

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Explanation:

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