Suppose that a parametric curve C is given by the equations x = f (t), y = g(t) for0 ≤ t ≤ 1 Find parametric equations for C that reverse the direction the curve is tracedas the parameter increases from 0 to 1

If , then the equation of the curve y = f(x) passing through (0, 1) is

Find a cartesian equation for the following parametric graph. Indicate the portionof the graph traced by the parametrization. x = sec2 (t) -1, y = tan(t), -π/2 < t < π/2.

The graph of a function g is shown. The x y-coordinate plane is given. The curve begins at the point (−2, 0), goes up and right, passes through the point (−1.5, 1), goes up and right, changes direction at the point (−1, 1.5), goes down and right, passes through the point (−0.5, 1), goes down and right, passes through the origin, goes down and right, passes through the point (0.5, −1), goes down and right, changes direction at the point (1, −1.5), goes up and right, passes through the point (1.5, −0.5), goes up and right, changes direction at the point (2, 0.5), goes down and right, crosses the x-axis at x = 2.5, goes down and right, changes direction at the point (3, −1), goes up and right, passes through the point (3.5, −0.5), goes up and right, and ends at the point (4, 0.5). Estimate 4 −2 g(x) dx with six subintervals using the following. (a) right endpoints 0 Correct: Your answer is correct. (b) left endpoints -0.5 Correct: Your answer is correct. (c) midpoints

Select the correct answer.The y-intercept of a parabola is 1, and its vertex is at (1,0). What function does the graph represent?

The line  intersects the curve xy = c2, z = 0 if c equal to±1