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vfiekz [6]
2 years ago
6

What is 4 hours 45 mins after 4:25 a.m.

Mathematics
2 answers:
nordsb [41]2 years ago
4 0
What is 4 hours 45 mins after 4:25 a.m.?

Add 4 hrs first:

4:25 + 4 hrs = ?

5:25, 6:25, 7:25, 8:25

4:25 a.m + 4 hrs = 8:25

8:25 a.m + 45 mins = ?

8:25 + 45  = 9:00

8:25 a.m + 45 mins = 9:00 a.m

4 hrs and 45 mins after 4:25 a.m is 9:00 a.m.
Arturiano [62]2 years ago
3 0
4 + 4 = 8, 45 + 25= 70, 60 mins in on hour so 8 + 1 = 9 and there is left of 10 mins 9:10 
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Which of the following is the mid segment of ABC
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Answer:

LM

Step-by-step explanation:

A midsegment is the line from the midpoint of 2 sides of the triangle and parallel to the third side.

L is at the midpoint of AB and M is at the midpoint of BC

LM is the midsegment


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Find the value of 21.03 + 80.4 - 21.03 ​
astraxan [27]

Answer:

80.4

Step-by-step explanation:

21.03 + 80.4 - 21.03

21.03 - 21.03  cancel each other out because it equals 0.

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there are 4 oranges and 2 tangerines in a basket. Which fraction describes the part of the basket that is orange​
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4/6

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A data set of 27 different numbers has a mean of 33 and a median of 33. A new data set is
Svetllana [295]

Answer:

Option D.

Step-by-step explanation:

Suppose that we have a set of N values:

{x₁, x₂, ..., xₙ}

The median is the value in the middle, and the mean is calculated as:

M = \frac{(x_1 + x_2 + x_3 ... + x_n)}{N}

Because here we have "the median" then we will assume that N is odd, and there is only one median, the value "k"  (if N was even, the median would be the mean of the two middle values, that case is really similar to the case where N is odd, so solving only one of the cases is enough)

Now we add 7 to all the values greater than the median

We subtract 7 to all values smaller than the median.

Then the median remains unchanged (because we did not add nor subtract anything to the median).

The new mean will be:

M' = \frac{(x_1 - 7) + (x_2 - 7) + ... + (x_{k}) + ... + (x_n + 7)}{N} = \frac{(x_1 + x_2 + ... + x_n) + (-7)*(n/2 - 0.5) + 7*(n/2 - 0.5)}{N}  = \frac{(x_1 + x_2 + ... + x_n)}{N} = M

So the mean does not change.

Because the mean is computed as the sum of the numbers divided by N, and the mean does not change, and N does not change, then the sum of the numbers does not change.

Finally, the standard deviation is computed as:

SD = \sqrt{\frac{(x_1 - M)^2 + ... + (xn - M)^2}{N} }

Because M does not change, if we add or subtract numbers to some of the values, the standard deviation will change (Because all the terms are squared, so the added and subtracted sevens don't cancel like in the previous cases)

Then the only value that does not have the same value in both the original and new data sets is the standard deviation.

6 0
2 years ago
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