Recommended Questions
- underset(x to pi//4)lim (1-cot^(3)x)/(2-cotx-cot^(3)x)=
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- Prove that: cos((3pi)/2+x)cos(2pi+x){cot((3pi)/2-x)+"cot"(2pi+x)}=1
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- Evaluate : ("lim")(xvecpi/4)(1-cot^3x)/(2-cotx-cot^3x)
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- underset( x rarry )("lim") ( cot x- cot y )/(x-y)
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- If: cotx + cot(pi/4 +x)=2, then: x=
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- underset(x to pi//2)lim (cot x)/(x-pi//2)=
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- underset(x to pi//2)lim (cot x-cos x)/((pi//2-x)^(3))=
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- underset(x to pi//4)lim (1-cot^(3)x)/(2-cotx-cot^(3)x)=
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- Evaluate underset( x rarra^(-))("lim") [ sqrt( a^(2) - x^(2)). cot { ...
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