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Limit tanx-sinx/x^3 as x approaches 0 (without L'Hopital's rule)
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lim x-0 (tanx-sinx)/x^3 =1/2
Find the limit of tanx-sinx/x3 as x approaches 0 without using the L'Hospital's (L'Hopital's) rule.
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lim x-0 (tanx-sinx)/x^3 =1/2
Find the limit of tanx-sinx/x3 as x approaches 0 without using the L'Hospital's (L'Hopital's) rule.
Welcome to join 🤗
Feel free to raise/ask questions.
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