Compare the functions:Function A: y=−3x+2 Function B:(1 point)ResponsesFunction A is decreasing, while Function B is increasing AND Function B is steeper.Function A is decreasing, while Function B is increasing AND Function B is steeper.Function A is decreasing, while Function B is increasing AND Function A is steeper.Function A is decreasing, while Function B is increasing AND Function A is steeper.Function A is decreasing and Function B is also decreasing AND Function A is steeper.Function A is decreasing and Function B is also decreasing AND Function A is steeper.Function A is increasing, while Function B is decreasing AND Function B is steeper.Function A is increasing, while Function B is decreasing AND Function B is steeper.Skip to navigation

Question

Compare the functions:Function A: y=−3x+2 Function B:(1 point)ResponsesFunction A is decreasing, while Function B is increasing AND Function B is steeper.Function A is decreasing, while Function B is increasing AND Function B is steeper.Function A is decreasing, while Function B is increasing AND Function A is steeper.Function A is decreasing, while Function B is increasing AND Function A is steeper.Function A is decreasing and Function B is also decreasing AND Function A is steeper.Function A is decreasing and Function B is also decreasing AND Function A is steeper.Function A is increasing, while Function B is decreasing AND Function B is steeper.Function A is increasing, while Function B is decreasing AND Function B is steeper.Skip to navigation

Answer 1

The correct response is:

Function A is decreasing, while Function B is increasing AND Function A is steeper.

Answer 2

step by step please

Answer 3

To compare the functions, we can look at the slope of each function and determine whether it is increasing or decreasing and which one is steeper.

1. Start with Function A: y = -3x + 2
The coefficient of x is -3, which means that the slope of the function is -3. This indicates that as x increases, y will decrease. Therefore, Function A is decreasing.

2. Move on to Function B: the equation of Function B is not provided, so we cannot determine the slope directly.

3. Compare the slopes of the two functions:
Since Function A is decreasing, we can conclude that Function B must be increasing in order to compare the two.

4. Next, compare the steepness of the functions:
Since we know the slope of Function A is -3, we can determine if Function B is steeper by comparing their slopes. If the slope of Function B is greater than -3, then Function B is steeper. If the slope of Function B is less than -3, then Function A is steeper.

5. Without the specific equation for Function B, we cannot determine the exact slope and directly compare the steepness. However, based on the given information, we can conclude that Function A is decreasing, while Function B is increasing, and Function A is steeper.

So, the correct response is: Function A is decreasing, while Function B is increasing AND Function A is steeper.