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alexandr402 [8]

3 years ago

7

Two friends start at the same point. they walk in opposite directions for 3 meters, then turn left and walk another 3 meters. th

ey turn left again and walk another 3 meters. how far apart are they

1 answer:

vladimir2022 [97]3 years ago

3 0

3^2+3^2=18
√ 18 + √18=2√18 or 6√2 meters
They are 6√2 meters apart or approximately 8.49 meters.

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The line legment has the length of 36 cm. It was divided into four unequal parts. If the distance between the midpoints of the f

goldenfox [79]

Hello.

the line segment is 36 cm and the distance between the midpoints of the first and the fourth parts is 30 cm, this means that the sum of the lengths of the first and the last part is

2(36 - 30) = 2(6) = 12 cm.

Thus, the sum of the length of the second and the third part is 36 - 12 = 24 cm.
Therefore, the distance between the midpoints of the second and the third parts is 24 / 2 = 12 cm.

Have a nice day

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3 years ago

Using the Law of Syllogism, what conclusion can you draw from the following two statements?

love history [14]

C) if 2 angles have the same measure they are congruent

8 0

2 years ago

-4(-6 - 2n) = 30 + 8n

kati45 [8]

Answer:

n=6/4

Step-by-step explanation:

-4(-6-2n)=30+8n

24+12n=30+8n

-24 =-24

12n=6+8n

-8n = -8n

4n=6

n=6/4

8 0

2 years ago

What the reciprocal of 5/8 in fractions

Vladimir79 [104]

<h2> 《《♤HEY BUDDY♤》》</h2>

<h2>☆☆☆THIS IS YR ANSWER☆☆☆</h2>

<h2>THE RECIPROCAL OF 5/8 in fraction </h2><h2>IS 8/5 IN FRACTION. </h2>

8 0

3 years ago

What is the recursive formula for this arithmetic sequence 6, -24, 96, -384

Artemon [7]

Answer:

Option A. $a_{1} =6$ $a_{n}= a_{n-1}(-4)$

Step-by-step explanation:

The given sequence in the question is 6,-24,96,-384.......n

and we have to give the recursive formula for this arithmetic sequence.

We can re write the sequence to make it more simpler

6,6(-4),(-24)(-4),(96)(-4).......n terms

Now we can say $a_{1} = 6$

and $a_{n}= a_{n-1}(-4)$

Therefore the recursive formula of the sequence is $a_{1} = 6$

$a_{n}= a_{n-1}(-4)$

7 0

3 years ago