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Which of the following statements demonstrates a negative correlation between two variables?

A. People who play baseball more tend to have more hits

B. Shorter people tend to weigh less than taller people

C. Tennis balls that are older tend to have less bounce

D. Cars that are older tend to have higher mileage

Answer Explanation:

A negative correlation means as one variable increases, the other variable decreases or as one variable decreases, the other variable increases. Based on this definition, we analyze the given statement as follows:

People who play baseball more tend to have more hits is POSITIVE CORRELATION

Shorter people tend to weigh less than taller people is a POSITIVE CORRELATION

Tennis balls that are older tend to have less bounce is a NEGATIVE CORRELATION

Cars that are older tend to have higher mileage is a POSITIVE CORRELATION

Therefore, the Correct Answer is C.

More Questions on TEAS 7 Math

  • Q #1: Which of the following percentages is equivalent to 5 ¼ ?

    A. 525%

    B. 514%

    C. 5.25%

    D. 5.14%

    Answer Explanation

    The percent equivalent of a fraction is obtained by multiplying the by frication by 100%.

    Convert 5 ¼ into improper faction as follows

    So, the percent equivalent is:

  • Q #2: Which of the following is the best estimate in meters for the average width of a doorway?

    A. 0.5

    B. 1.0

    C. 10.0

    D. 3.0

    Answer Explanation

    Standard interior doors typically range from 0.7 to 0.9 meters in width and 2.0 to 2.1 meters in height. Thus, the average width of the doorway is about 1.0 m.

  • Q #3: (x/y)-z=rw Solve for x in the equation above.

    A. X=y(z+rw)

    B. X=rw(y-z)

    C. X=rwy+z

    D. X=rwy-z

    Answer Explanation

    Given the equation (x/y)-z=rw, we make x the subject of the formula as follows:

    (x/y)-z=rw

    Add z to both sides of the equation

    (x/y)-z+z=rw+z

    (x/y)=rw+z

    Multiply both sides by y

    (x/y)*y=y(rw+z)

    X=y(rw+z)

    Rearranging the equation results in:

    X = y(z+rw)