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Dafna1 [17]
2 years ago
11

A regular octagon has an apothem measuring 10 in. and a perimeter of 66.3 in. a regular octagon has an apothem with length 10 ce

ntimeters and a perimeter of 66.3 inches. what is the area of the octagon, rounded to the nearest square inch?
Mathematics
1 answer:
drek231 [11]2 years ago
4 0

<u>331.5 inches²  </u><u>is the </u><u>area of the octagon</u><u>, rounded to the nearest square inch.</u>

What is octagonal in shape?

  • In geometry, an octagon is a polygon that has 8 sides and 8 angles.
  • All the sides are joined end to end to form the shape of the octagon.
  • The sum of the interior angles of an octagon is equal to 180 degrees.

Solving for an area of a regular octagon, we can make use of the formula shown below:

Area = 1/2 × apothem × perimeter

In this problem, the following values were given such as:

Apothem = 10 inches

Perimeter = 66.3 inches

Put the values in the formula

Area = 1/2 × 10 × 66.3

Area = 331.5 inches²  

Learn more about area of the octagon

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The screening process for detecting a rare disease is not perfect. Researchers have developed a blood test that is considered fa
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Answer:

a) Type 1 Error: 1.5%

b) Type 2 Error: 5.5%

Step-by-step explanation:

Probability of positive reaction when infact the person has disease = 94.5%

This means, the probability of negative reaction when infact the person has disease = 100- 94.5% = 5.5%

Probability of positive reaction when the person does not have the disease = 1.5%

This means,

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Type 1 error is defined as: Rejecting the null hypothesis when infact it is true. Therefore, in this case the Type 1 error will be:

Saying that the individual have the disease(positive reaction) when infact the individual does not have the disease. This means giving a positive reaction when the person does not have the disease.

From the above data, we can see that the probability of this event is 1.5%. Therefore, the probability of Type 1 error is 1.5%

Part b) Probability of Type 2 Error:

Type 2 error is defined as: Accepting the null hypothesis when infact it is false. Therefore, in this case the Type 2 error will be:

Saying that the individual does not have the disease(negative reaction) when infact the individual have the disease.

From the above data we can see that the probability of this event is 5.5%. Therefore, the probability of Type 2 error is 5.5%

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