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Limits Continuity and Differentiability · 2025 · 29 Jan · Shift 1

2 Mathematics questions from this JEE Main paper

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2025 · 29 Jan · Shift 1
Mathematics
Limits Continuity and Differentiability

Limits Continuity and Differentiability · 2025 · 29 Jan · Shift 1

2 Mathematics questions from this JEE Main paper

Q35.The value of $n \to \infty lim (k = 1 \sum n \frac{k ^{3} + 6 k ^{2} + 11 k + 5}{( k + 3 )!})$ is :
Mathematics · Limits Continuity and Differentiability · MCQ
Q46.Let [t] be the greatest integer less than or equal to t. Then the least value of p ∈ N for which $x \to 0^{+} lim (x ([\frac{1}{x}] + [\frac{2}{x}] + \dots + [\frac{p}{x}]) - x^{2} ([\frac{1}{x ^{2}}] + [\frac{2 ^{2}}{x ^{2}}] + \dots + [\frac{9 ^{2}}{x ^{2}}]) \geq 1$ …
Mathematics · Limits Continuity and Differentiability · Numerical