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The-solid-angle-subtended-by-a-spherical-surface-of-radius-R-at-its-centre-is-pi-2-steradian-then-the-surface-area-of-corresponding-spherical-section-is-




Question Number 18463 by Tinkutara last updated on 22/Jul/17
The solid angle subtended by a spherical  surface of radius R at its centre is (π/2)  steradian, then the surface area of  corresponding spherical section is
ThesolidanglesubtendedbyasphericalsurfaceofradiusRatitscentreisπ2steradian,thenthesurfaceareaofcorrespondingsphericalsectionis
Answered by ajfour last updated on 22/Jul/17
S=R^2 θ_s =(π/2)R^2 .
S=R2θs=π2R2.
Commented by Tinkutara last updated on 22/Jul/17
Thanks Sir!
ThanksSir!

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