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

Question

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)

Accepted Answer

(0,1)\left(0,1\right), (8,81)\left(8,81\right)

Answer

(−5,16)\left(-5,16\right), (2,9)\left(2,9\right)

Answer

(−3,4)\left(-3,4\right), (8,81)\left(8,81\right)

Answer

(0,1)\left(0,1\right), (2,9)\left(2,9\right)

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\(\right\))

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