/

An athlete can run 6 miles in 51 minutes. At this rate, how many miles could the athlete run in 90 minutes?

A. 15 miles

B. 11.5 miles

C. 45 miles

D. 10.6 miles

Answer Explanation:

Here, the athlete runs 6 miles in 51 minutes, which can be expressed as:

Now, in 90 minutes, the athlete will cover about

Therefore, the athlete runs about 10.6 miles in 90 minutes.

Therefore, the Correct Answer is D.

More Questions on TEAS 7 Math

  • Q #1: What is the area of a square that measures 3.1m on each side?

    A. 12.4m2

    B. 9.61m2

    C. 6.2m2

    D. 9.1m2

    Answer Explanation

    Here we are required to find the area of the square of sides 3.1 m. The square is a four-sided figure with each side equal and opposite sides making 90 degrees.

    Area of the square =side*side

    Side=3.1 m

    Area of the square=3.1 m *3.1 m=9.61 m2

    Note: 3.1 + 3.1 = 6.2 which is a wrong answer.

  • Q #2: To determine the insurance of a car, an insurance company considers the following determinants: the age of the car, the model of the car, and the mileage of the car. Which of the following is the dependent variable?

    A. Model

    B. Insurance premium

    C. Mileage

    D. Age

    Answer Explanation

    A dependent variable is one that when another variable changes, it also changes. In our case, the insurance premium changes if the age, model, mileage of car changes. Thus, insurance premium is the dependent variable while the other three are independent variable.

  • Q #3: A local law school reports that 74% of last year's graduates are employed by law firms, 3% work for the government and 2% work for nonprofit organizations. The rest of the graduates work at jobs unrelated to law. Based on these outcomes, which of the following is the percentage of graduates working jobs unrelated to law?

    A. 5%

    B. 79%

    C. 69%

    D. 21%

    Answer Explanation

    Percentages always add up to 100%. If we let x be the percent of graduates working for jobs unrelated to law, then

    74%+3%+2%+x=100%

    79%+x=100%

    Subtract 79% from both sides of the equation

    79%-79%+x=100%

    x=100%-79%

    x=21%

    So, the number of graduates working for jobs unrelated to law is 21%.