Mathematics › Limits › Trigonometric and Inverse Trigonometric limits
Given limit, limn→∞n(2n+1)2(n+2)n2+3n-1=limn→∞n·n22+1n2n1+2nn21+3n-1n2 =(2+0)2(1+0)(1+0+0) ∵n→∞, 1n→0.=4
Given limit, limn→∞n(2n+1)2(n+2)n2+3n-1
=limn→∞n·n22+1n2n1+2nn21+3n-1n2
=(2+0)2(1+0)(1+0+0) ∵n→∞, 1n→0.
=4
Asked in: AP EAMCET 2021 (20 Aug Shift 1)
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