From the given discrete distribution, we have that:

<h3>What are the mean, the variance and the standard deviation of a discrete distribution?</h3>
- The mean of a discrete distribution is given by the sum of each outcome multiplied by it's respective probability.
- The variance is given by the sum of the difference squared between each observation and the mean, divided by the number of values.
- The standard deviation is the square root of the variance.
In this problem, the distribution is:



Hence, the mean is:

The variance is:

The standard deviation is:

More can be learned about discrete distributions at brainly.com/question/24855677
This is a true statement.
Answer:
Area 1 is the best option
Step-by-step explanation:
Given Data:
Area 1 = 0.75 dam square
Price = €11,620
Area 2 = 0.009 ha
at €193,500
Area 3 = 0.84a
at €68,900
Where ha ( hectare )
a ( area )
Solution
First we convert all areas to square meter ( m² )
Area 1 = 100 * 0.75 dam square
= 75m²
Cost of area 1/ square meter
= €11,620 / 75m²
= €154.93 / square meter
Area 2 = 0.009 ha * 10,000
= 90m²
Cost of area 2 / square meter
= €193,500 / 90m²
= €2,150 / square meter
Area 3 = 0.84a * 100
= 84m²
= Cost of area 3 / square meter
= €68,900 / 84m²
= €820.23 / square meter
The surface area of a rectangular prism can be found by adding the area of all sides together. To start, we will have to find the dimensions for the new prism, which is 5 * 6 * 8.
Then, we will have to find the area for each side. One of the sides will have 8*6, another 8*5, and the last 5*6.
We will then have 48, 40, and 30. Multiply them all by 2 and add them all together.
You will receive the final answer of 236 square inches.
Find the mode of given data 7,12,8,12,8,14,12,7,8,12,14
Simora [160]
Answer:
<u><em>Mode= 12</em></u>
Step-by-step explanation:
<em>mode is the number occurring most number of times.</em>
Here,
7 is appearing 2 times,
12 is appearing 4 times,
8 is appearing 3 times,
14 is appearing 2 times
Since the number 12 is appearing the most number of times, 12 is the mode.
<em>Hope this helps.</em>