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inysia [295]
3 years ago
9

On a multiple-choice test, a student has four possible choices for each question. the student receives 1 point for a correct ans

wer and loses 0.25 point for an incorrect answer. if the student has no idea of the correct answer for a particular question and merely guesses, what is p(getting the correct answer) and p(choosing incorrectly)?
Mathematics
1 answer:
Ainat [17]3 years ago
8 0
P is 0.88 and p in 0.22.9
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If X - 14 = 465, what is the value of X?
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Answer: The value of x is 479

Step-by-step explanation:

x -14 = 465

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Cali bought a sweater priced a $60. If the sales tax is 9% what is the total purchase price of the sweater?
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Problem<br> Evaluate 6 + x when x = 3
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9

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Find the sum of 46 + 42 +38... +(-446) +(-450)
schepotkina [342]

The sum of the given sequence is -24846.

<u>Step-by-step explanation:</u>

The given Arithmetic sequence is 46 + 42 +38... +(-446) +(-450).

  • The first term of the sequence = 46
  • The last term of the sequence = -450
  • The common difference ⇒ 46 - 42 = 4

<u>To find the number of terms in the sequence :</u>

The formula used is n = (\frac{a_{n}-a_{1}} {d})+1

where,

  • n is the number of terms.
  • a_{n} is the late term which is -450.
  • a_{1} is the first term which is 46.
  • d is the common difference which is 4.

Therefore, n =(\frac{-450-46}{4}) +1

⇒ n = (\frac{-496}{4}) + 1

⇒ n = -124 + 1

⇒ n = -123

⇒ n = 123, since n cannot be negative.

∴ The number of terms, n = 123.

<u>To find the sum of the arithmetic progression :</u>

The formula used is S = \frac{n}{2}(a_{1} + a_{n} )

where,

  • S is the sum of the sequence.
  • a_{1} is the first term which is 46.
  • a_{n} is the late term which is -450.

Therefore, S = \frac{123}{2}(46+ (-450))

⇒ S = \frac{123}{2}(-404)

⇒ S = 123 \times -202

⇒ S = -24846

∴ The sum of the given sequence is -24846.

6 0
3 years ago
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