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18 March, 23:21

What is the domain of range of y=4 (1/3) ^x

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  1. 18 March, 23:31
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    Domain = R

    Range = (0, infinity)

    Step-by-step explanation:

    Given a function as

    y = 4 (1/3) ^x

    The function does not have x or y in the denominator or any square root sign.

    Hence we can assign any values to x.

    Domain = R = Set of all real numbers = (-infinity, infinity)

    Let us consider range.

    We find that 4 (1/3) ^x is a multiple of 4 and powers of 1/3

    Since power of 1/3 is always positive, y cannot take any negative value.

    When x=0 y = 4.

    When x tends to - infinity, y tends to 0

    So y cannot take the value 0 except at - infinity.

    Range = (0, infinity)
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