Q.30
Question
Graph the equations in Exercises 25–32 in the polar plane. Compare your graphs with the corresponding graphs in Exercises 17–24.
Step-by-Step Solution
Verified Answer
The required graph is as follows,
1Step 1. Given Information.
The given polar equation is .
2Step 2. Explanation.
We have . r is negative so points are plotted in the diagonally opposite quadrant.
So, graph of the equation is as follows,
3Step 3. Compare the graphs.
The graph of the equation in polar plane is spiral curve and the graph in plane is as follows,
Other exercises in this chapter
Q. 28
Graph the equations in Exercises 25–32 in the polar plane. Compare your graphs with the corresponding graphs in Exercises 17–24. r=sin2
View solution Q. 29
Graph the equations in Exercises 25–32 in the polar plane. Compare your graphs with the corresponding graphs in Exercises 17–24. r=cos2θ
View solution Q. 30
Graph the equations in Exercises 25–32 in the polar plane. Compare your graphs with the corresponding graphs in Exercises 17–24.r=θ, rX
View solution Q.31
Graph the equations in Exercises 25–32 in the polar plane. Compare your graphs with the corresponding graphs in Exercises 17–24.r=secθ
View solution