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lozanna [386]
3 years ago
11

The table gives information about the speeds, in kilometres per hour, of 80 motorbikes as each pass under a bridge.

Mathematics
1 answer:
natka813 [3]3 years ago
6 0

The modal class is 70 - 80 and the mean speed is 66.4

<h3>How to determine the modal class?</h3>

The table of values is given as:

Speed    Frequency

40 - 50          10

50 - 60          16

60 - 70          19

70 - 80          23

80 - 90          12

The modal class is the class with the highest frequency

The class 70 - 80 has the highest frequency of 23

Hence, the modal class is 70 - 80

<h3>How to determine the mean?</h3>

Rewrite the frequency table to include the class midpoints

x             f

45          10

55          16

65          19

75          23

85          12

The estimate of the mean speed is then calculated as:

\bar x =\frac{\sum fx}{\sum f}

So, we have:

\bar x = \frac{45* 10 +  55 * 16 + 65 * 19 + 75 * 23 + 85 * 12}{80}

Evaluate

\bar x = 66.4

Hence, the mean speed is 66.4

Read more about mean and mode at:

brainly.com/question/14532771

#SPJ1

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<em>Answer,</em>

<em><u>4a^3 − 10a + 6/3a^2</u></em>


<em>Explanation,</em>

<em><u>Just Simplify</u></em>

<em>= 16a^4 − 40a^2 + 24a/12a^3</em>

<em>= 16a^3 − 40a + 24/12a^2</em>

<em>= </em><em>4a^3 − 10a + 6/3a^2</em>


<u><em>Hope This Helps :-)</em></u>





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Alex17521 [72]
This is a system of equations problem, so we need two equations to represent each case:
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Now we substitute s in the other equation with this equation.

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