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Verdich [7]
2 years ago
10

Each of 6 samples has a different standard deviation. How many of the 6

SAT
1 answer:
ivann1987 [24]2 years ago
4 0

The number of six samples that could belong to the same population is equivalent to six.

Option A is the correct answer.

<h3>What is the standard deviation?</h3>

The standard deviation is the indicator to determine the variation between the set of amounts as given in the statistical information.  

The population is referred to as the entire information being prescribed in data relating to any concept. If the number of samples in a population is 10, then the samples in the same population will also be 10. This shows the number of samples is always equal to the samples in the same population.

Therefore, the six samples belong to the same population comprising of six samples having varied standard deviations.

Learn more about the standard deviation in the related link:

brainly.com/question/1456822

#SPJ1

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What are the answers for 7-10 this is geometry.
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Answer:

7) x = 9°

8) x = 5°

9) x = 10°

10) x = 12°

Explanation:

7) By the angle subtended at the center is twice the angle subtended at the circumference, we have;

∠JLM = ∠JKV = 55°/2 = 27.5°

Similarly;

∠JML = ∠JVK = (18·x + 13)/2 = 9·x + 6.5

By exterior angle theory, we have;

13·x - 2 = 27.5 + 9·x + 6.5 = 9·x + 34

13·x - 9·x = 34 + 2 = 36

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x = 36/4 = 9

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8) By the theorem angle formed on the outside of the circle by a tangent and a secant is equal to the difference of the arcs formed in between by the intercept of the tangent and the secant and the circle multiplied by half

Therefore;

8·x + 8 = (1/2) × (170° - (15·x - 1))

8·x + 8 = 85° - 7.5·x + 1/2

8·x +7.5·x  = 85° - 8  + 1/2 = 77.5°

15.5·x = 77.5

x = 77.5°/15.5 = 5°

x = 5°

9) ∠TEU = ∠TWV = 175°/2 = 87.5°

∠TUU = ∠TYV = (5·x - 5)/2 = 2.5·x - 2.5

115° = 87.5° + 2.5·x - 2.5 = 90° + 2.5·x

2.5·x = 115° - 90° = 25°

x = 25°/2.5 = 10°

x = 10°

10) The measure of the intercepted arc formed by a chord is equal to twice the measure of the angle the chord forms with a tangent it intersects at the tangent point;

21·x + 18 = 2 × (The supplementary angle to ∠STU)

The supplementary angle to ∠STU = 180° - 45° = 135°

∴ 21·x + 18 = 2 × 135° = 270°

21·x = 270 - 18 = 252

x = 252/21 = 12

x = 12°.

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