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Ira Lisetskai [31]
2 years ago
12

3.24 divided by 7.2 how do I figure out the answer to this

Mathematics
2 answers:
Genrish500 [490]2 years ago
7 0

Answer:

0.45.

Step-by-step explanation:

We are asked to divide 3.24 by 7.2

Write as a division problem:

\frac{3.24}{7.2}

To divide 3.24 by 7.2, we will remove the decimal.  

We can see that numerator has two digits after decimal and denominator has one digit after decimal, so we will multiply numerator and denominator by 100 to remove decimal as:

\frac{3.24\times 100}{7.2\times 100}

\frac{324}{720}

\frac{36\times 9}{36\times 20}

\frac{9}{20}

0.45

Therefore, our quotient would be 0.45.

alexandr402 [8]2 years ago
5 0

<span>You can think of multiplication “backwards.” To solve 4.5 ÷ 5, think: <span>What number multiplied
by 5 will give me 4.5?</span> Or, _____ × 5 = 4.5. The answer is 0.9.</span>

<span>
Or, think of “bananas” divided among a group of people. The only thing is, this time
the “bananas” are tenths, hundredths, or thousandths! For example, 0.035 ÷ 5 is “<span>35 thousandths divided by 5</span>”. Replace the thousandths by bananas
for a moment: “35 bananas divided by 5... equals 7 bananas.” The answer to the original
problem is 7 thousandths, or 0.007. Another example: 0.12 ÷ 4 is “<span>12 hundredths divided by 4</span>”. This is essentially the division
problem “12 divided by 4”, however, in terms of hundredths. The answer is 3 hundredths or 0.03.or just do 3.24÷7.2 which equals 0.45
</span>
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The national average for mathematics SATs in 2011 was 514 and the standard deviation was approximately 40. a) Within what bounda
blondinia [14]

Answer:

0.75 = 1-\frac{1}{k^2}

If we solve for k we can do this:

\frac{1}{k^2}= 1-0.75=0.25

\frac{1}{0.25}= k^2

k^2 =4

k =\pm 2

So then we have at last 75% of the data withitn two deviations from the mean so the limits are:

Lower = \mu -2\sigma = 514- 2*40=434

Upper = \mu +2\sigma = 514 + 2*40=594

Step-by-step explanation:

We don't know the distribution for the scores. But we know the following properties:

\mu = 514 , \sigma =40

For this case we can use the Chebysev theorem who states that "At least 1 -\frac{1}{k^2} of the values lies between \mu -k\sigma and \mu +k\sigma"

And we need the boundaries on which we expect at least 75% of the scores. If we use the Chebysev rule we have this:

0.75 = 1-\frac{1}{k^2}

If we solve for k we can do this:

\frac{1}{k^2}= 1-0.75=0.25

\frac{1}{0.25}= k^2

k^2 =4

k =\pm 2

So then we have at last 75% of the data withitn two deviations from the mean so the limits are:

Lower = \mu -2\sigma = 514- 2*40=434

Upper = \mu +2\sigma = 514 + 2*40=594

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How might you prove your observations about the slope of a midsegment in part d using algebra and x- and y-coordinates? Briefly
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Answer: I can use variables to represent the coordinates of the vertices for a general triangle ABC. then I can calculate the midpoints of the sides in terms of the same variables, and calculate the slope of each midsegment showing that the expression for the slope of a midsegment is the same as the expression for the slope of the third side of the triangle proves that the two are parallel.

Step-by-step explanation: this is word for word btw!

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Consider a sample with a mean of 500 and a standard deviation of 100. What are the z-scores for the following data values: 560,
julsineya [31]

Answer:

z-score for value 560 = 0.6

z-score for value 650 = 1.5

z-score for value 500 = 0

z-score for value 450 = -0.5

z-score for value 300 = -2

Step-by-step explanation:

We are given a sample with a mean of 500 and a standard deviation of 100.

i.e., \mu = 500 and \sigma = 100

The z score distribution is given by;

              Z = \frac{X-\mu}{\sigma} ~ N(0,1)

where X represents the data values;

  • So, z score for value 560 is;

                 z score = \frac{560-500}{100} = 0.6

  • So, z score for value 650 is;

                 z score = \frac{650-500}{100} = 1.5

  • So, z score for value 500 is;

                 z score = \frac{500-500}{100} = 0

  • So, z score for value 450 is;

                 z score = \frac{450-500}{100} = -0.5

  • So, z score for value 300 is;

                 z score = \frac{300-500}{100} = -2

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