Use a familiar formula from geometry to find the length of the curve described and then confirm using the definite integral. r = sin 0 + cos 0, 0 <0 . Area =

Q: length of the curve r = 4 sin 20 for ÷sos 6 2

A: To find the length of the curve r=4 sin 2θ for π6≤θ≤π2.

Q: * The legs of a right triangle are measured as 50 centimeters and 70 centimeters, with the maximum…

A: .

Q: r = cot 0 * csc 0

A: Given: r=cot θ×csc θ To Express: The given function in cartesian form. Formula used: cot θ=cos θsin…

Q: C. tan 0 = 3 sin 0 over [0, 2n) %3D

A:

Q: Give an interval over which you could integrate to find the area of one leaf of the rose r = 2 sin…

A: r=2sin3θ

Q: Find the area enclosed by one leaf of the rose r = 12 cos 3θ. Please go into detail when explaining…

A: givenr=12cos(3θ)

Q: Find the horizontal and vertical tangent lines of the cardioid r = 11-11 sin(0). (Express numbers in…

A:

Q: Trace the curve: r = 2+3 cos 0.

A:

Q: Determine the width of a petal of the curver = 2 cos(20) (The width is defined to be the videst part…

A: Given curve r = 2cos(2 theta) We have to find the width of a petal of the curve r = 2cos(2theta)