Question

Let $A(x) = \int_0^x f(t) dt$, with $f(x)$ shown in the graph below. At what $x$ value(s) does $A(x)$ have a local max: $x = $ [Use commas to separate multiple values.] At what $x$ value(s) does $A(x)$ have a local min: $x = $ [Use commas to separate multiple values.] Restrict your responses to values $0 < x < 6$.

          Let $A(x) = \int_0^x f(t) dt$, with $f(x)$ shown in the graph below.
At what $x$ value(s) does $A(x)$ have a local max: $x = $
[Use commas to separate multiple values.]
At what $x$ value(s) does $A(x)$ have a local min: $x = $
[Use commas to separate multiple values.]
Restrict your responses to values $0 < x < 6$.

Let A(x) = ∫0^x f(t) dt, with f(x) shown in the graph below.
At what x value(s) does A(x) have a local max: x =
[Use commas to separate multiple values.]
At what x value(s) does A(x) have a local min: x =
[Use commas to separate multiple values.]
Restrict your responses to values 0 < x < 6.

Added by Frank C.

Calculus: Early Transcendentals

James Stewart 8th Edition

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etA( f(t) dt, with f() shown in the graph below. At what value(s) does A() have a local max: [Use commas to separate multiple values.] At what value(s) does A() have a local min: [Use commas to separate multiple values.] Restrict vour responses to values 0<<6