Consider the following. tan2(0), y = sec(0), -n/2 < 0 < t/2 X = (a) Eliminate the parameter to find a Cartesian equation of the curve.

Write the equations of the lines tangent to the curve y = x° – 4x at both x = 0 and a = 2. Then, determine the point of intersection for these two tangent lines.

What is the y-intercept of y = tanx?

Consider the following curve: x2 +y? - 4x = 8xy² + 92 An equation of the tangent line to the curve at the point (- 2,4) is: Enter an equation only; all coefficients must be exact numbers.

a. Determine the equation of the tangent to curve y = x² – 3x + I at (3, 1). (Use the Difference Quotient) b. Determine the slope of the tangent to curve at the given point: (Use the Difference Quotient) y = Vx - 7, (16, 3)

Do question c) only.

Determine the parameter equation of the following curve x2 + y2= 5

Consider the curve that is given by the following equation 2/3 + y7/3 = 5 Determine the equation of the line that is tangent to this curve at (-1, 8). y =