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KATRIN_1 [288]
4 years ago
12

a total eclipse in 2003 lasted 2 17/24,minutes in 2005 it lasted 3/8 of a minute how much longer did it last in 2003

Mathematics
2 answers:
Leona [35]4 years ago
6 0

<u>Answer:</u>

2\frac{1}{3} minutes

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

We know that in 2003, a total eclipse lasted for 2\frac{17}{24} minutes and in 2005, it lasted for \frac{3}{8} minutes.

To find out how much longer did the total eclipse last in 2003, we simply need to find the difference between the duration of two eclipses.

= 2\frac{17}{24} - \frac{3}{8}

= \frac{65}{24} - \frac{3}{8}

= \frac{65-9}{24}

= 2\frac{1}{3}

So it lasted 2\frac{1}{3} minutes longer in 2003.

Doss [256]4 years ago
3 0

Answer:

Total eclipse was 2\frac{1}{3} minutes longer than in 2005.

Step-by-step explanation:

It is given in the question that total eclipse in 2003 lasted 2\frac{17}{24} minutes and in 2005 it lasted 3/8 of a minute.

We have to calculate how much longer did it last in 2003.

So we have to subtract the duration in 2003 by duration in 2005

Total time taken in 2003- total time taken in 2005

=2\frac{17}{24}-\frac{3}{8}

\frac{48+17}{24}-\frac{3}{8}

=\frac{65}{24}-\frac{3}{8}

=\frac{65-9}{24}

=\frac{56}{24}

\frac{7}{3}

=2\frac{1}{3} minutes


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Answer: See the diagram below

==========================================================

Explanation:

She starts off finding the mean of the data. So she adds up the values to get 48+54+57+62+69 = 290, and then divides by 5 to get the mean of 290/5 = 58. That explains why there's a 58 in the first row of the second column.

---------------------

For the next step, she subtracts 58 from each data item. If the result is negative, then go with the positive version (ie apply the absolute value)

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This leads to the list 10,4,1,4,11 which goes in the first slot labeled "drag and drop an item here". This is the list of distance values each item is from the mean.

---------------------

The last thing to do is find the mean of the set {10,4,1,4,11}

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The mean absolute deviation (MAD) is 6

This represents the average distance each data value is from the mean.  The MAD tells us how spread out the data is. It's similar to the standard deviation.

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