Question

What is the range of this function? (negative infinity, infinity) left-bracket negative 1, infinity) (negative 1, infinity) (0, infinity)

Answer 1

The range of the function $f(x) = -2(6)^{x} +3$ discovered using exponential function is ( -∞, 3).

What is the range?

• The difference between the greatest and smallest numbers is called the range.

What is an exponential function?

• The following equations represent an exponential function: $y=ab^{x} +c$

In which:

• a is the initial value.
• b is the rate of change.
• c is the vertical shift.

As for the range, we have:

• If a > 0, the range is (c,∞).
• If a < 0, the range is (-∞,c).

In this problem, the function is given by: $f(x) = -2(6)^{x} +3$

The coefficients are a = -2 0, b = 6, and c = 3, and the range is  (-∞,3).

Therefore, the coefficients are a = -2 0, b = 6, and c = 3, and the range is  (-∞,3).

Know more about range  here:

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The complete question is given below:

What is the range of the function f(x) = –2(6x) + 3? (negative infinity, negative 2 Right-bracket (negative infinity, 3) Left-bracket negative 2, infinity) Left-bracket 3, infinity)