Single Variable Calculus: Early Transcendentals, Volume I
8th Edition
ISBN: 9781305270343
Author: James Stewart
Publisher: Cengage Learning
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Chapter H, Problem 32E
To determine
To find: The polar form of
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Find polar forms for zw, z/w, and 1/z by first putting z and w into polar form.
z = 4√3 -4i, w = 8i
The graphs of the polar curves r=5 and r=5+2sin(3ø) are shown in the figure for 0 is less than or equal to ø is less than or equal to 2 pi. A particle is moving along the curve r=5+2sin (3ø) so that dø/dt=5 for all times t is greater than or equal to 0 find the value of dr/dt at ø =pi/9
4. Find the exact length of the polar curve r = e2θ, 0 ≤ θ ≤ 2π.
Chapter H Solutions
Single Variable Calculus: Early Transcendentals, Volume I
Ch. H - Prob. 1ECh. H - Prob. 2ECh. H - Prob. 3ECh. H - Prob. 4ECh. H - Prob. 5ECh. H - Prob. 6ECh. H - Prob. 7ECh. H - Prob. 8ECh. H - Prob. 9ECh. H - Prob. 10E
Ch. H - Prob. 11ECh. H - Prob. 12ECh. H - Prob. 13ECh. H - Prob. 14ECh. H - Prob. 15ECh. H - Prob. 16ECh. H - Prob. 17ECh. H - Prove the following properties of complex numbers....Ch. H - Prob. 19ECh. H - Prob. 20ECh. H - Prob. 21ECh. H - Prob. 22ECh. H - Prob. 23ECh. H - Prob. 24ECh. H - Prob. 25ECh. H - Prob. 26ECh. H - Prob. 27ECh. H - Prob. 28ECh. H - Prob. 29ECh. H - Prob. 30ECh. H - Prob. 31ECh. H - Prob. 32ECh. H - Prob. 33ECh. H - Prob. 34ECh. H - Prob. 35ECh. H - Prob. 36ECh. H - Find the indicated roots. Sketch the roots in the...Ch. H - Prob. 38ECh. H - Prob. 39ECh. H - Prob. 40ECh. H - Prob. 41ECh. H - Prob. 42ECh. H - Prob. 43ECh. H - Prob. 44ECh. H - Prob. 45ECh. H - Prob. 46ECh. H - Prob. 47ECh. H - Prob. 48ECh. H - Prob. 49ECh. H - Prob. 50E
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- If z = r cos 0 + ir sin 0 then 1 / z has absolute value __ and angle __ . Its polar form is __ . Multiply z x 1/ z to get 1.arrow_forwardThe graphs of the polar curves r=5 and r=5+2sin(3ø) are shown in the figure for 0 is less than or equal to ø is less than or equal to 2 pi. Write the expressions for dx/dø and dy/dø for the curve r=5+2sin(3ø).arrow_forwardFind the exact length of the polar curve r=e2(theta) , where 0 is less than or equal too theta is less than or equal too ln(3).arrow_forward
- Draw the polar curve to ((x-3)2/32) - (y2/32) = 1arrow_forward2. Consider the polar curves r = 4 - 2cosθ and r = 2 + 2cosθ. In this problem, we want to find the area of A, B, and C pictured below. (c) B is the area inside both r = 2 + 2cosθ and r = 4 - 2cosθ. Find the area of B. (Hint: What happens at the angle where the two polar curves intersect? Your answer should involve a sum of two polar integrals.)arrow_forwardShow that the polar equation for x2/a2 + y2/b2 = 1 is r2 = b2 /(1 − e2 cos2) .arrow_forward
- 10 Convert the Cartesian equation 2 xy = 1 in polar equation form. r²cos2θ = 0 cosθsinθ = 1/2 r²sin2θ = 1 NEXT QUESTIONarrow_forwardfind the prduct of Z1Z2 and the quotient of Z1/Z2. Express your answers in polar form. Z1=Cos(5pi/7)+i sin(5pi/7) Z2=Cos(pi/4)+i sin(pi/4)arrow_forward3. (c) I not only want the diagram but also the procedure to make a bifurcation diagramarrow_forward
- Solve the following: 1. (x-2iy)-(y-ix)=2+i, x=?; y=? Express in Polar Form: 1. 3+i4 2. -3+i4 3. -3-i4 4. 3-i4arrow_forwardfind the quotient z1 / z2 in polar form where z1 and z2 are given below. z = 24 [ cos ( 125° )] + i sin ( 125° ) ] and z2 = 4 [ cos ( 37° ) + i sin ( 37° ) ]arrow_forward2. Consider the polar curves r = 4 - 2cosθ and r = 2 + 2cosθ. In this problem, we want to find the area of A, B, and C pictured below. (d) C is the area inside r = 4 - 2cosθ but outside r = 2 + 2cosθ. Find the area of C. (Hint: The inner and outer polar curves switch for C in comparison to A.)arrow_forward
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