(WILL MARK BRAINILEST) Consider the two functions shown here. Which function grows faster for large positive values of x? [Note:
Function 1 is shown in the graph.]
A) Function 1, because it has larger x values than function 2.
B) Function 1, because the y-value for x = 1 is greater in function 1.
C) Function 2, because all the range values of the function are positive.
D) Function 2, because the y-values increase faster than the y-values in function 1.
A) Function 1, because it has larger x values than function 2.
B) Function 1, because the y-value for x = 1 is greater in function 1.
C) Function 2, because all the range values of the function are positive.
D) Function 2, because the y-values increase faster than the y-values in function 1.
2 answers:
D) Function 2, because the y-values increase faster than the y-values in function 1.
Step-by-step explanation:
The graph of function 1 is that of a linear function.
Finding the slope of the line,
Taking points (0,5) and (1,9) on the graph
m₁=rise/run
rise=Δy = 9-5 =4
run =Δx =1-0 =1
m₁ = 4/1 =4
This function increase at a constant rate
In the second function containing the table, plot the table values to see the behavior of the function. It is noticed that the slope in increasing . This means the function grows faster for large positive values of x as attached;
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Increasing functions :brainly.com/question/7730931
Keywords : functions, grows, faster, large, positive ,graph
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Answer:
Step-by-step explanation:
In order to find the values of a piecewise function, we first have to determine which piece we are using.
For , x=-3. This means that we need to use
as
For , x=2. This means that we need to use
as x is equal to 2.