Afunction of the form f(x) = abx is modified so that the b value remains the same but the a value is increased by 2. how do the domain and range of the new function compare to the domain and range of the original function? check all that apply. the range stays the same. the range becomes y > 2. the domain stays the same. the domain becomes x > 2. the range becomes y ≥ 2. the domain becomes x ≥ 2. which one do i pick? my times running

The correct answer is that the domain stays exactly the same as will the range.

This is because when you look at an exponential function, changing the lead number does nothing to the numbers that you can put in for x. The numbers that you can put in for x is still all real numbers. This is known as the domain.

The range does not change because is can never be less than 0 and goes to infinity. No matter what number we have for a, negative values create fractions that are increasingly small. So no matter what the number is on the top, they will become closer and closer to 0 without ever reaching it. Thus, the range also does not change.

The domain and range of the function will be same after the modification.

Step-by-step explanation:

the mistake in the pattern is that :

b. the decimal point was moved one too many place values each time

the correct pattern could be made by :

b. moving the decimal point to the right the same numbers of place values as the exponents

$113.42

i hope that is right.

step-by-step explanation: