Consider the accumulation function \(A(x)=\displaystyle\int_1^x f(t)\,dt.\) If \(f\) is positive, \(A\) is . If \(f\) is increasing, \(A\) is . If \(f\) is negative, \(A\) is . If \(f\) is decreasing, \(A\) is .

Given the function \(F(x)=\displaystyle\int_1^x\dfrac{`b`t^2+`c`}{`d`t-`f`}\, dt\), evaluate \(F\, ^\prime(1)\).  Round your answer to three decimal places.   Desmos (click to reveal)

The irony of “African” Dutch wax cloth is that:

Black humor has historically served as a survival strategy under oppression.

Shonibare’s “Refugee Astronaut” is depicted as:

“Globe Children” uses Victorian-dressed children to comment on:

Adams’s work blends levity with socio-political critique, linking joy and resistance.

Yinka Shonibare’s signature use of “Dutch wax” fabric explores:

In the Ebony photos, MLK was shown mostly:

Renee Cox’s Liberation of Aunt Jemima and Uncle B portrays them as superheroes freed from product boxes.