Geometry/Trigonometry (60 Seconds)  Find the area enclosed by the following three curves on a polar graph: the first curve is theta equals pi over four from r equals zero to r
Geometry/Trigonometry (60 Seconds)  Find the area enclosed by the following three curves on a polar graph: the first curve is theta equals pi over four from r equals zero to r equals the square root of two, the second curve is r equals the cosecant of theta from theta equals pi over four to theta equals three pi over four, and the third curve is r equals two sine theta from theta equals three pi over four to theta equals pi.
Geometry/Trigonometry (60 Seconds)  Find the area enclosed by the following three curves on a polar graph: the first curve is theta equals pi over four from r equals zero to r equals the square root of two, the second curve is r equals the cosecant of theta from theta equals pi over four to theta equals three pi over four, and the third curve is r equals two sine theta from theta equals three pi over four to theta equals pi.
Pi/4 + 1/2 (or (Pi+2)/4, order of fractions does not matter)