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makkiz [27]
4 years ago
6

What is a rational number between -1/4 and -7/8??

Mathematics
2 answers:
Nataly [62]4 years ago
6 0
Any negative number that you can write down, between  -0.875  and  -0.25 ,
is a correct answer to this question.
Gre4nikov [31]4 years ago
3 0
-\frac{1}{4}=-\frac{1\times2}{4\times2}=-\frac{2}{8}\\\\-\frac{7}{8} < -\frac{6}{8} < -\frac{5}{8} < -\frac{4}{8} < -\frac{3}{8} < -\frac{2}{8}=-\frac{1}{4}

There are only examples. Between -1/4 and -7/8 are infinitely many rational numbers.

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It takes Andrew 720720720 seconds to take a shower. He spends an additional 420420420 seconds eating breakfast. How many minutes
Brilliant_brown [7]

Answer: 19 minutes

Step-by-step explanation:

Here is the complete question:

takes Andrew 720 seconds to take a shower. He spends an additional 420 seconds eating breakfast.

How many minutes does it take Andrew to take a shower and eat breakfast?

From the question, we are told that Andrew spends 720 seconds to take a shower and also spends an additional 420 seconds eating breakfast. The total time spent by Andrew will be:

= 720 seconds + 420 seconds

= 1140 seconds

We will then convert 1140 seconds to minutes. We should note that 60 seconds = 1 minute. Therefore,

1140 seconds = 1140/60

= 19 minutes

Andrew uses 19 minutes to take a shower and eat breakfast.

7 0
4 years ago
When a distribution is mound-shaped symmetrical, what is the general relationship among the values of the mean, median, and mode
yuradex [85]

Answer:

The mean, median, and mode are approximately equal.

Step-by-step explanation:

The mean, median, and mode are <em>central tendency measures</em> in a distribution. That is, they are measures that correspond to a value that represents, roughly speaking, "the center" of the data distribution.

In the case of a <em>normal distribution</em>, these measures are located at the same point (i.e., mean = median = mode) and the values for this type of distribution are symmetrically distributed above and below the mean (mean = median = mode).

When a <em>distribution is not symmetrical</em>, we say it is <em>skewed</em>. The skewness is a measure of the <em>asymmetry</em> of the distribution. In this case, <em>the mean, median and mode are not the same</em>, and we have different possibilities as the mentioned in the question: the mean is less than the median and the mode (<em>negative skew</em>), or greater than them (<em>positive skew</em>), or approximately equal than the median but much greater than the mode (a variation of a <em>positive skew</em> case).  

In the case of the normal distribution, the skewness is 0 (zero).

Therefore, in the case of a <em>mound-shaped symmetrical distribution</em>, it resembles the <em>normal distribution</em> and, as a result, it has similar characteristics for the mean, the median, and the mode, that is, <em>they are all approximately equal</em>. So, <em>the </em><em>general</em><em> relationship among the values for these central tendency measures is that they are all approximately equal for mound-shaped symmetrical distributions, </em>considering they have similar characteristics of the <em>normal distribution</em>, which is also a mound-shaped symmetrical distribution (as well as the t-student distribution).

5 0
3 years ago
Question 5
anzhelika [568]

Answer:anwser would be c

Step-by-step explanation:

7 0
3 years ago
Read 2 more answers
Plz answer ASAP x=? thx
mrs_skeptik [129]
X is 10

I have shown the calculation in the attachment.

3 0
4 years ago
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When given a system 2 or more equations, the number of solutions to the system is
NARA [144]
More important maybe
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