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One gallon of cleaning solution requires 6 oz of ammonia. If the maintenance department needs 120 gallons of solution to clean all of the floors, how much ammonia is needed?

A. 20 gallons

B. 720 gallons

C. 20 oz

D. 720 oz

Answer Explanation:

we use given information to find how much ammonia is need to make the specified solution.

We are told, one gallon of cleaning solution requires 6 oz of ammonia. In other words, we can express this as:

1 gallon of solution6 oz of ammonia

Or

6 oz of ammonia1 gallon of solution

Since we are needed to find how much ammonia is needed, we use the second option to find how much ammonia is required by 120 gallons of solution.

From the above equation, gallon of solution will cancel, and oz of ammonia is left.

Therefore, the solution will require 720 oz of ammonia.

Therefore, the Correct Answer is D.

More Questions on TEAS 7 Math

  • Q #1: A bucket can hold 3 L. How many ml can the bucket hold?

    A. 3000 mL

    B. 300 mL

    C. 30 mL

    D. 0.003 mL

    Answer Explanation

    to change L to mL we use the following options of interconversions:

    Or

    Since we are needed to change L to mL, use the second option.

    Thus, a bucket can hold 3000 mL which is equal to 3 L.

  • Q #2: Which of the following percentages is equivalent to the fraction below? 5/8

    A. 1.6%

    B. 6.25%

    C. 62.5%

    D. 160%

    Answer Explanation

    to convert fraction to percent, we multiply the fraction with 100. Therefore, the percent equivalent of 5/8 is

    Thus, 5/8 is equal to 62.5%.

  • Q #3: Which of the following is the length of the unknown leg of a right triangle that has one leg length of 8 feet and a hypotenuse of 12 feet? (Round to the nearest tenth.)

    A. 40 feet

    B. 4 feet

    C. 14.4 feet

    D. 8.9 feet

    Answer Explanation

    The length of the unknown side of the rectangle can be found by using the Pythagoras theorem. We label the triangle from the given data as shown below

     Let the unknown length be x.

    Applying the Pythagoras theorem, the value of x is found as:

    The unknown length of the triangle is approximately 8.9 feet.