the-function-kk-and-point-vv-are-given-determine-all-points-pp-on-the-graph-of-k

Question

The function $k$ and point $V$ are given. Determine all points $P$ on the graph of $k$ such that the line tangent to $k$ at $P$ passes through $V$ .

$k (x) = x^{2} + 2 x + 1$ ; $V of open paren 4 comma 9 close paren$

Accepted Answer

$open paren 0 comma 1 close paren$ , $open paren 8 comma 81 close paren$

Answer

$open paren 0 comma 1 close paren$ , $open paren 2 comma 9 close paren$

Answer

$open paren 0 comma 1 close paren$ , $open paren 2 comma 9 close paren$

Answer

$open paren 0 comma 1 close paren$ , $open paren 8 comma 81 close paren$

The function kk and point VV are given. Determine all points PP on the graph of kk such that the line tangent to kk at PP passes through VV.k(x)=x2+2x+1k\left(x\right)=x^2+2x+1; V(4,9)V\left(4,9\right)