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ASHA 777 [7]
3 years ago
10

I WILL MARK THE BRAINIEST PLZ help me with right now for brainliest+ 20 points

Mathematics
1 answer:
RUDIKE [14]3 years ago
6 0

Answers:

1: C. Personification

2: E. Idiom

3: A. Metaphor

4: F. Symbol

5: D. Hyperbole

6: B. Simile

7: I. Personification

8: G. Metaphor

9: J. Hyperbole

10: K. Idiom

11: L. Symbol

12: H. Simile

13: Simile and a Hyperbole

14: Metaphor and a Personification  

Step-by-step explanation:

Please understand that some of these might be wrong.  If you know the correct answer, comment below.

Metaphor: The dancer was a graceful eagle taking flight; similar to a simile, but doesn't use "like" or "as"

Simile: He runs like a horse; similar to a metaphor, uses "like" or "as"

Personification: The car complained as the key was roughly turned in its ignition; giving a human characteristic to an object or animal.

Hyperbole: I love you to the moon and back; an overexaggerated sentence.

Idiom: A penny for you thoughts (asking someone what they are thinking); a sentence that has a "double meaning".

Symbol: Life is a roller coaster; a sentence that compares an idea to a symbol.

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A bag contains six red marbles three blue marbles and five green marble the three marbles are drawn out of the bag what is the p
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Answer:

Step-by-step explanation:

Red = 6

Blue = 3

Green = 5

Total = 14

First marble = 6/14  = 3/7  You now have 5 reds and 13 total

Second Marble = 5 * 13  which brings you down to 4 red and 12 total.

Third Marble = 4/12 = 1/3

Result

P(3 Red) = 3/7 * 5/13 * 1/3     cancel the 3s

P(3 Red) = 1/7 * 5/13

P(3 Red) = 5/91

P(3 Red) = 0.0549 . Rounding to the nearest 1/100 depends on what you have been told about rounding. I would say the answer is 0.05 but your teacher may say something different.

8 0
3 years ago
A number is picked randomly in the range [0,7]. What is the probability that the number picked is between 3 and 5? What is the p
emmasim [6.3K]

Answer:

(1) 0.125

(2) 0.125

Step-by-step explanation:

The total number of possible outcomes is:

N = 8

(1)

Compute the probability that the number picked is between 3 and 5 as follows:

Number of Favorable outcomes = 1

The probability is:

P (Number picked is between 3 and 5) = 1/8 = 0.125

Thus, the probability that the number picked is between 3 and 5 is 0.125.

(2)

The number usually picked appears to be in in the range [3,5], i.e. the numbers could be, {3, 4 or 5}.

Number of Favorable outcomes = n (Number < 4 and within [3, 5]) = 1

P (less than 4 ∩ within [3, 5]) = 1/8 = 0.125

Thus, the probability that the number picked is less than 4 knowing that the number usually picked appears to be in in the range [3,5] is 0.125.

4 0
3 years ago
Please help. Find the area of the rectangle shown below.
laila [671]
20/7 times 21/4 is 420/28, which is 15 simplified.

The area is 15 sq ft, or choice A
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4 years ago
Intercept form of 6x-4y&lt;20
andrey2020 [161]
The answer is y_>-2/3-4
7 0
4 years ago
Read 2 more answers
From Euler’s relation eiθ = cosθ + isinθ,
adelina 88 [10]

Answer:

(a) The graphic representation is in the attached figure.

(b) \cos(\theta) = \frac{e^{i\theta} + e^{-i\theta}}{2}.

(c) \sin(\theta) = \frac{e^{i\theta} - e^{-i\theta}}{2i}.

Step-by-step explanation:

(a) Given a complex number e^{i\theta} we know, from Euler's formula that e^{i\theta} = \cos(\theta)+i\sin(\theta). So, it is not difficult to notice that

|e^{i\theta}|^2 = \cos^2(\theta)+\sin^2(\theta) =1

so it is on the unit circumference. Also, notice that the Cartesian representation of the complex number is (\cos(\theta), \sin(\theta)).

Now,

e^{-i\theta} = \cos(\theta)+i\sin(-\theta) = \cos(\theta)-i\sin(\theta).

Notice that e^{-i\theta} has the same modulus that e^{i\theta}, so it is on the unit circumference. Beside, its Cartesian representation is (\cos(\theta), -\sin(\theta)).

So, the points (\cos(\theta), \sin(\theta)) and (\cos(\theta), -\sin(\theta)) are symmetric with respect to the X-axis. All this can be checked in the attached figure.

(b) Notice that

e^{i\theta} + e^{-i\theta} = \cos(\theta)+i\sin(\theta) + \cos(\theta)-i\sin(\theta) = 2\cos(\theta)

Then,

\cos(\theta) = \frac{e^{i\theta} + e^{-i\theta}}{2}.

(c) Notice that

e^{i\theta} - e^{-i\theta} = \cos(\theta)+i\sin(\theta) - \cos(\theta)+i\sin(\theta) = 2i\sin(\theta)

Then,

\sin(\theta) = \frac{e^{i\theta} - e^{-i\theta}}{2i}.

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