I have a function $G(t) = (tx + (1 - x))^p = \sum\limits_{k=0}^pB_k^p(x)t^k$.
I must find two different expressions for $G^{(j)}(1)/j!$. What does the superscript $(j)$ mean in this case?
I have a function $G(t) = (tx + (1 - x))^p = \sum\limits_{k=0}^pB_k^p(x)t^k$.
I must find two different expressions for $G^{(j)}(1)/j!$. What does the superscript $(j)$ mean in this case?
It means the $j$-th derivative of $G$.