The value of limit n∞ 1n^2 { sin^3 pi4n + 2sin^3 2pi4n + ... + nsin^3 npi4n } is equal to
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lim)┬(n→∞)〖(sin π/2n.sin 2π/2n.sin 3π/2n…….sin ((n-1)π)/2n)^(1/n) 〗 is equal to: a)1/2 b) 1/3 - YouTube
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The value of limit n→∞ n^ksin^2(n!)n + 2,0 < k < 1 , is equal to
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lim(n to oo ) {(n)/(n^(2)+1^(2))+(n)/(n^(2)+2^(2))+....+ (n)/(n^(2)+n^(2))} is equal to
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lim(n → ∞) π/n [sin π/n + sin 2π/n +......+ sin (n-1)π/n ] is equal to - Sarthaks eConnect | Largest Online Education Community
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![limit n→∞pi/n [ sinpi/n+sin2pi/n+ .... +sin (n - 1 )pi/n ] is equal to :](https://haygot.s3.amazonaws.com/questions/1954614_1038211_ans_1fb8b3c433424f49823729fa116112f1.jpeg "limit n→∞pi/n [ sinpi/n+sin2pi/n+ .... +sin (n - 1 )pi/n ] is equal to :")
limit n→∞pi/n [ sinpi/n+sin2pi/n+ .... +sin (n - 1 )pi/n ] is equal to :
