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17 July, 14:55

The enrollment of a school was 1200. Since then, it has increased at a rate of 35 students per year. Write an equation to represent the enrollment of the school each year after 2000. Identify your variables

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  1. 17 July, 17:21
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    The general equation to represent the enrollment of the school each year after 2000 = 1200 + 35 n

    where n = number of years after 2000.

    Step-by-step explanation:

    Here, according to the question:

    The initial number of students enrolled in the school = 1200 students

    The number of students increased each year = 35 students

    Now if the initial year is 2000, then the number of student in the first year

    = Initial enrollment + (n x Number of students increasing each year)

    where n : The total number of years after 2000

    So, the number of students in first year after 2000 for n = 1 is

    1200 + (1 x 35) = 1235

    The number of students in second year after 2000 for n = 2 is

    1200 + (2 x 35) = 1270

    The number of students in third year after 2000 for n = 3 is

    1200 + (3 x 35) = 1305

    Hence, the general equation to represent the enrollment of the school each year after 2000 = 1200 + 35 n where n = number of years after 2000.
  2. 17 July, 18:34
    0
    Therefore Y = 1200+35 (T-2000)

    T is variable.

    Step-by-step explanation:

    Variable : A variable represent many numbers.

    Given that the enrollment of a school was 1200.

    The increase rate per year is 35.

    T = the year after 2000.

    Since the increase rate per year is 35.

    Therefore the number student increase = 35 (T-2000)

    Let Y represent total number of student on T year.

    Therefore Y = 1200+35 (T-2000)

    Where T is a year after 2000.

    Here T is variable.
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