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As θ → 0, we have cosθ → 1
Proof :
When θ = 0, We have, lim\(_{θ\to 0} \cos \)θ = cos0 = 1 { ∵ cos0 = 1 }
Hence,
Learn how to solve Limits at Infinity with this comprehensive guide. Understand the concepts and techniques through clear examples and step-by-step solutions.
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Learn how to solve Limits at Infinity with this comprehensive guide. Understand the concepts and techniques through clear examples and step-by-step solutions.
Learn how to solve Rationalizing Numerator Limits by rationalizing the numerator to eliminate indeterminate forms and find the limit.
Learn to evaluate the Trigonometric Limit. The solution involves simplifying the expression and applying limit theorems. The final result is 5.
Learn to solve limits that result in indeterminate forms using **Limits by Factorization**. This method simplifies the expression to find the value the function approaches.
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