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y y = 1 (1, 1) A X=1 y=x² с X (0,0) Region A is bounded by the parabola x = y², the line y = 1, and the y-axis. Region B is bounded by the parabolas x = y² and y = x². Region C is bounded by the parabola y = x², the line x = 1, and the x-axis. x = y² B

y y = 1 (1, 1) A X=1 y=x² с X (0,0) Region A is bounded by the parabola x = y², the line y = 1, and the y-axis. Region B is bounded by the parabolas x = y² and y = x². Region C is bounded by the parabola y = x², the line x = 1, and the x-axis. x = y² B

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.3: Lines
Problem 30E
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Which definite integral represents the volume of the solid generated when region A is revolved about the line x = 0? A. V = ₁ny²dy B.V = √2n (x-x) dx C. V = Sny dy D. V = ₁¹ (1-x) dx What is the volume integral for the solid generated when region B is revolved about the line x = 1? AV = 2n (x³x²-x² + x) dx √₁² C.V = f(y-2y² + 2y = −y) dy 3 B.V = 2n(x²-x) dx √² D. V = n(y¹ - y)dy
Transcribed Image Text:Which definite integral represents the volume of the solid generated when region A is revolved about the line x = 0? A. V = ₁ny²dy B.V = √2n (x-x) dx C. V = Sny dy D. V = ₁¹ (1-x) dx What is the volume integral for the solid generated when region B is revolved about the line x = 1? AV = 2n (x³x²-x² + x) dx √₁² C.V = f(y-2y² + 2y = −y) dy 3 B.V = 2n(x²-x) dx √² D. V = n(y¹ - y)dy
y y = 1 x=y² B (1, 1) X = 1 A y = x² с X (0,0) Region A is bounded by the parabola x = y², the line y = 1, and the y-axis. Region B is bounded by the parabolas x = y² and y = x². Region C is bounded by the parabola y = x², the line x = 1, and the x-axis.
Transcribed Image Text:y y = 1 x=y² B (1, 1) X = 1 A y = x² с X (0,0) Region A is bounded by the parabola x = y², the line y = 1, and the y-axis. Region B is bounded by the parabolas x = y² and y = x². Region C is bounded by the parabola y = x², the line x = 1, and the x-axis.
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