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frez [133]
4 years ago
9

40. If a golf professional is interested in determining whether a golf ball can be hit over 300 yards, which of the following re

lationships between the adjusted sample estimate of distance and the actual distance would represent sampling risk? a. Adjusted Estimate = 295 yards, Actual = 298 yards. b. Adjusted Estimate = 305 yards, Actual = 301 yards. c. Adjusted Estimate = 310 yards, Actual = 295 yards. d. All of the above are examples of sampling risk.
Mathematics
1 answer:
Akimi4 [234]4 years ago
3 0

Answer:

Option C => Adjusted Estimate = 310 yards, Actual = 295 yards.

Step-by-step explanation:

This question wants to test us on sampling. Although, sampling can not give us the precised information needed, it can actually give us an estimation of what we need to know. Another thing to be noted is that sampling can be a Statistical sampling or a non-Statistical sampling.

The following are the steps that are used in sampling; define the population, measure samples and select sample items.

Sampling risk is the risk associated with the decision of the person doing the sampling which may be different from the actual or entire population. Hence, the Adjusted Estimate = 310 yards, Actual = 295 yards.

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Step-by-step explanation:

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8 0
3 years ago
in Eduardo’s collection, the number of butterflies is 12 more than twice the number of moths. If there are x moths, write an exp
34kurt

Answer:

An expression to represent the number of butterflies he has is  y = 12 + 2x

Step-by-step explanation:

Let the number of butterflies in Eduardo’s collection be  y

Then according to the question

The number of moths = x

The number of butterflies y = 12 + twice the number of moths---------(1)

Twice the number of moths = 2 \times \text{number  of moths}

Twice the number of moths = 2x -----------------------(2)

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7 0
4 years ago
Jose, baulus, and George are having a disagreement over interest rates. Jose says that 6 3/4% can be expressed as 6.75%. George
otez555 [7]

Answer:

Jose and George are correct

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Step-by-step explanation:

Given

6\frac{3}{4}%

Required

Compare the above expression with

Jose: 6.75%.

George: 0.0675

Baulus: 0.0675%

<em>The expression </em>6\frac{3}{4}<em>% is given as a mixed fraction;</em>

In Jose's case, he simply converted it to decimal

Converting 6\frac{3}{4}% to decimal;

First, we need to convert to improper fraction

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Then, we divide the numerator by the denominator

\frac{27}{4}% = 6.75%.

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In George's case, he solved further by removing the % from Jose's answer.

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So, 6.75% means we divide 6.75 by 100

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Hence, George is also correct

But same can't be said of Baulus;

Baulus converted 6\frac{3}{4}% as 0.0675%

This means that he converted 6\frac{3}{4} as 0.0675 then he appended it with the percentage sign (%)

Since 6\frac{3}{4} is not equal to 0.0675, then we can conclude that Baulus is incorrect

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