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irinina [24]
2 years ago
15

Choose all that rearrange the formula correctly.If

Mathematics
1 answer:
Sonbull [250]2 years ago
5 0

Answer:

I sure hope none is an answer because none of these work!

Step-by-step explanation:

C = 59 (F - 32)

(C/59) = F - 32

F = C/59 + 32

So no :(

m = x + y + z3

y = m - x - z3

So no :((

s = r^2 - 1

r = sqrt(s+1)

So no :000

A = 12(a+b)

A = 12a + 12b

12b = A - 12a

b = A/12 - a

So no :00(((

m = x + y^2

y = sqrt (m-x)

AND no :|

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Please help me im stressing :((
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Answer:

  • wrong: -2x² -x² ⇒ -2x²
  • correct: x³ -3x² +6

Step-by-step explanation:

The point of these "what was done wrong" exercises is to see if you know what the correct steps look like.

On line 2, Danielle correctly distributed the minus sign to eliminate the second set of parentheses. (There is often a problem with minus signs and parentheses, so it is nice to see it done correctly.)

On line 3, the two x² terms are incorrectly combined. It looks as though Danielle simply dropped the -x² term because it disappeared without changing the coefficient of x² from -2x². The correct sum of those terms is ...

  -2x² -x² = -3x²

so the correct work on line 3 is ...

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7 0
3 years ago
You plan to conduct a marketing experiment in which students are to taste one of two different brands of soft drink. Their task
Talja [164]

Answer:

the probability is 90% that the sample percentage is contained within 45.5% and 54.5% symmetric limits of the population percentage.

Step-by-step explanation:

From the given information:

Sample size n = 200

The standard deviation for a sampling distribution for two brands are equally likely because the individual has no ability to discriminate between the two soft drinks.

∴

The population proportion p_o = 1/2 = 0.5

NOW;

\sigma _p = \sqrt{\dfrac{p_o(1-p_o)}{n}}

\sigma _p = \sqrt{\dfrac{0.5(1-0.5)}{200}}

\sigma _p = \sqrt{\dfrac{0.5(0.5)}{200}}

\sigma _p = \sqrt{\dfrac{0.25}{200}}

\sigma _p = \sqrt{0.00125}

\sigma _p = 0.035355

However, in order to determine the symmetrical limits of the population percentage given that the z probability is 90%.

we use the Excel function as computed as follows in order to determine the z probability  = NORMSINV (0.9)

z value = 1.281552

Now the symmetrical limits of the population percentage can be determined as: ( 1.28, -1.28)

1.28 = \dfrac{X - 0.5}{0.035355}

1.28 × 0.035355 = X - 0.5

0.0452544= X - 0.5

0.0452544 + 0.5 = X

0.5452544 = X

X \approx 0.545

X = 54.5%

-1.28 = \dfrac{X - 0.5}{0.035355}

- 1.28 × 0.035355 = X - 0.5

- 0.0452544= X - 0.5

- 0.0452544 + 0.5 = X

0.4547456 = X

X \approx 0.455

X = 45.5%

Therefore , we can conclude that the probability is 90% that the sample percentage is contained within 45.5% and 54.5% symmetric limits of the population percentage.

7 0
3 years ago
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