Tangents to the curve $y^{2}=x$ intersect on the $x$-axis. The angle between them is $28.072^{\circ}$. Find the points where the tangents intersect the curve and where they intersect each other.

Name: Tangents to the curve $y^{2}=x$ intersect on the $x$-axis. The angle between them is $28.072^{\circ}$. Find the points where the tangents intersect the curve and where they intersect each other.
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Question

Quizplus · Accepted Answer

The Answer is Tangent - curve

(4,2),(4,-2)

Each other

(-4,0)

Tangents to the Curve y2=xy^{2}=xy2=x Intersect on The xxx -Axis the Angle Between Them Is

Tangents to the Curve $y^{2}=x$ Intersect on The $x$ -Axis the Angle Between Them Is