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As the number of opening hours a bank opens in a week increases, the amount of transaction, the number of deposits, and the number of loans available also increase. Which of the following is the independent variable?

A. Opening hours

B. Amount of transactions

C. Number of loans available

D. Number of deposits

Answer Explanation:

Based on the given case, the outcome of measuring the duration of opening the bank is the amount of transaction, the number of deposits, and the number of loans available. The three outcomes are dependent variables while the number of opening hours is the independent variable.

Therefore, the Correct Answer is A.

More Questions on TEAS 7 Math

  • Q #1: -2/9, -0.9, -1.7, -4/7 Of the number listed above, which number is the greatest?

    A. -0.9

    B. -4/7

    C. -1.7

    D. -2/9

    Answer Explanation

    The initial step is to convert the decimal options to fractions. Then, we find the LCM of the denominators of all fractions, which will be used to compare the values of the given options.

    -0. becomes -9/10

    -1.7 becomes -17/10

    Then, the resulting denominators are 9, 10, and 63. Their LCM of 630 is used to multiply each fraction.

    -2/9*630=-140

    -9/10*630=-567

    -17/10*630=-1071

    -4/7*630=-360

    From the calculations above, -140 is the greatest value of all the values. Thus, -2/9 is the greatest number.

  • Q #2: Which of the following is the independent variable in the equation below? F(z)=9z+28

    A. F

    B. 9

    C. 28

    D. z

    Answer Explanation

    Given the equation F(z)=9z+28

    To find the value of F(z), we need to vary the value of z. In this case, z is the independent variable while F(z) is what we measure, which is the dependent variable.

  • Q #3: Which of the following is the total number of whole boxes that measure 3 ft * 3 ft * 3 ft that can be stored in a room that measures 15 ft * 15 ft * 15 ft, if the size of the boxes cannot be altered?

    A. 125

    B. 64

    C. 92

    D. 18

    Answer Explanation

    The number of boxes is found by volume of the room divided by volume of one box.

    Number of boxes

    The room can hold 125 boxes.