Mathematics High School

A flower box is 5.2 m long, 0.8 m wide, and 0.63 m high. How many cubic meters of soil will fill the box?

A. 1.008 m³ B. 1.080 m³ C. 1.800 m³ D. 1.0008 m³

Answers

Answer 1

It will take approximately 2.0864 cubic meters of soil to fill the flower box.

The volume of soil that can fill the flower box is to be determined. The dimensions of the flower box are given as follows:Length of the flower box = 5.2 mWidth of the flower box = 0.8 mHeight of the flower box = 0.63 mTo determine the volume of soil that can fill the flower box, we need to find its volume. The volume of the flower box can be found using the formula given below:Volume of the flower box = length x width x height. We can substitute the values given above to find the volume of the flower box.Volume of the flower box = 5.2 m x 0.8 m x 0.63 m= 2.0864m³

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Related Questions

Write an openflow flow entry that drops all the packets with destination address 128. 11. 11. 1

Answers

To drop all packets with the destination address 128.11.11.1 using OpenFlow, you can create a flow entry with a match condition for the destination IP address and an action to drop the packets.

Here's an example of how the OpenFlow flow entry would look like:

Match:

- Destination IP: 128.11.11.1

Actions:

- Drop

This flow entry specifies that if the destination IP address of an incoming packet matches 128.11.11.1, the action to be taken is to drop the packet. By configuring this flow entry in an OpenFlow-enabled switch, all packets with the destination address 128.11.11.1 will be dropped.

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what is the difference between the pearson correlation and the spearman correlation? a. the pearson correlation uses t statistics, and the spearman correlation uses f-ratios. b. the pearson correlation is used on samples larger than 30, and the spearman correlation is used on samples smaller than 29. c. the spearman correlation is the same as the pearson correlation, but it is used on data from an ordinal scale. d. the spearman correlation is used when the sample variance is unusually high.

Answers

The correct answer is: c. The Spearman correlation is the same as the Pearson correlation, but it is used on data from an ordinal scale.

The Pearson correlation measures the linear relationship between two continuous variables and is based on the covariance between the variables divided by the product of their standard deviations. It assumes a linear relationship and is suitable for analyzing data on an interval or ratio scale.

On the other hand, the Spearman correlation is a non-parametric measure of the monotonic relationship between variables. It is based on the ranks of the data rather than the actual values. The Spearman correlation assesses whether the variables tend to increase or decrease together, but it does not assume a specific functional relationship. It can be used with any type of data, including ordinal data, where the order or ranking of values is meaningful, but the actual distances between values may not be.

Option a is incorrect because neither the Pearson nor the Spearman correlation uses t statistics or f-ratios directly.

Option b is incorrect because both the Pearson and Spearman correlations can be used on samples of any size, and there is no strict cutoff based on sample size.

Option d is incorrect because the Spearman correlation is not specifically used when sample variance is unusually high. The choice between the Pearson and Spearman correlations is more about the nature of the data and the relationship being analyzed.

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Determine the convergence or divergence of the sequence with the given nth term. if the sequence converges, find its limit. (if the quantity diverges, enter diverges. ) an = 5 n 5 n 8

Answers

The limit of the sequence as n approaches infinity is 1. Since the sequence converges to a specific value (1).

To determine the convergence or divergence of the sequence with the given nth term, let's examine the expression:

an = 5n / (5n + 8)

As n approaches infinity, we can analyze the behavior of the sequence.

First, let's simplify the expression by dividing both the numerator and denominator by n:

an = (5n/n) / [(5n + 8)/n]

= 5 / (5 + 8/n)

As n approaches infinity, the term 8/n approaches zero since n is increasing without bound. Therefore, we have:

an ≈ 5/5

an ≈ 1

Hence, the limit of the sequence as n approaches infinity is 1.

Since the sequence converges to a specific value (1), we can conclude that the sequence converges.

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