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1.0 1,0 F1 2x, y = 6 – x², and the y-axis, and its mass density is 8(x, y) q(x) The region R is bounded by the curves Y = xy. To find the center of gravity of the region you Iл c a(x) q(x) y5(x, y)dydx where p(æ) d L, s(2, S. I s(2, y)dyda, / L xõ(x, y)dydx, and p(x) would compute 8(x, y)dA = R p(x) p(x) : q(x) q(x) I L 8(x, y) dydæ p(x) q(x) Г II rő(x, y) dydx = Jp(x) q(x) I y6(z, 9) dyde p(æ) and finally the center of gravity is х — ニ

1.0 1,0 F1 2x, y = 6 – x², and the y-axis, and its mass density is 8(x, y) q(x) The region R is bounded by the curves Y = xy. To find the center of gravity of the region you Iл c a(x) q(x) y5(x, y)dydx where p(æ) d L, s(2, S. I s(2, y)dyda, / L xõ(x, y)dydx, and p(x) would compute 8(x, y)dA = R p(x) p(x) : q(x) q(x) I L 8(x, y) dydæ p(x) q(x) Г II rő(x, y) dydx = Jp(x) q(x) I y6(z, 9) dyde p(æ) and finally the center of gravity is х — ニ

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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1.0 1,0 F1 2x, y = 6 – x², and the y-axis, and its mass density is 8(x, y) q(x) The region R is bounded by the curves Y = xy. To find the center of gravity of the region you Iл c a(x) q(x) y5(x, y)dydx where p(æ) d L, s(2, S. I s(2, y)dyda, / L xõ(x, y)dydx, and p(x) would compute 8(x, y)dA = R p(x) p(x) : q(x) q(x) I L 8(x, y) dydæ p(x) q(x) Г II rő(x, y) dydx = Jp(x) q(x) I y6(z, 9) dyde p(æ) and finally the center of gravity is х — ニ
Transcribed Image Text:1.0 1,0 F1 2x, y = 6 – x², and the y-axis, and its mass density is 8(x, y) q(x) The region R is bounded by the curves Y = xy. To find the center of gravity of the region you Iл c a(x) q(x) y5(x, y)dydx where p(æ) d L, s(2, S. I s(2, y)dyda, / L xõ(x, y)dydx, and p(x) would compute 8(x, y)dA = R p(x) p(x) : q(x) q(x) I L 8(x, y) dydæ p(x) q(x) Г II rő(x, y) dydx = Jp(x) q(x) I y6(z, 9) dyde p(æ) and finally the center of gravity is х — ニ
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