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Make y the subject of the formula.

Find an equation for the line tangent to the curve. A Find the equation of the tangent line to the curve x2 t4 quad y8 t2-2 t4 at t1 without eliminating the parameter. Y 3x c. θ r cos.

To form the equation we have to base it from the original equation. Example Question 1. There are many ways to take derivatives.

Substitute the x-coordinate of the given point into the derivative to calculate the gradient of the tangent. Use the point-slope formula yy0m xx0 to get the equation of the line. The slope of this line is 12.

Find the value of dydx using first derivative. R 1 2 cos θ r12cos theta r 1 2 cos θ. Y Type an exact answer using a as needed.

12 x1 y2. C 1. Y x 3-3x.

Find The Equation Of A Line Tangent To A Curve At A Given Point. Slope of the normal line to the curve. Use a graphing utility to plot the curve and the tangent line.

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