Consider this graph.
Using the graph and the intervals noted, explain how the first derivative of the depicted function indicates whether the function is increasing or decreasing.
◦ The first derivative is negative on the intervals (a, b) and (c, d), which indicates that the function is increasing on these intervals. The first derivative is positive on the intervals (b, c) and (d, e), which indicates that the function is decreasing on these intervals.
◦ The first derivative is negative on the intervals (a, b) and (c, d), which indicates that the function is decreasing on these intervals. The first derivative is positive on the intervals (b, c) and (d, e), which indicates that the function is increasing on these intervals.
◦ The first derivative is positive on the intervals (a, b) and (c, d), which indicates that the function is increasing on these intervals. The first derivative is negative on the intervals (b, c) and (d, e), which indicates that the function is decreasing on these intervals.
◦ The first derivative is positive on the intervals (a, b) and (c, d), which indicates that the function is decreasing on these intervals. The first derivative is negative on the intervals (b, c) and (d, e), which indicates that the function is increasing on these intervals.
State the transformations on the function f(x)= 4sin(x-pi)-2 and then graph two cycles below.
Sketch the graph of each function using transformations. State the domain and range.
Use the power rule to find derivative
Find derivative using quotient rule
This graph illustrates how unattached older adults are poorer than their peers who live in families
calculus homework graph help please