Answer
Step by step text solution for (lim)_(x->0)([100(sin x)/x]+[100(tanx)/x])= by MATHS experts to help you in doubts & scoring excellent marks in Class 12 exams.
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BANSAL-CONTINUITY AND DIFFERENTIABILITY-All Questions
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01:47
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01:31
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- (lim)(x->0)([100(sin x)/x]+[100(tanx)/x])=
02:27
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- (lim)(x->0)([100 x/(sin\ x)]+[100(tanx)/x])=
02:28
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- (lim)(x->0)([100(sin^(-1)\ x)/x]+[100(tan^(-1)x)/x])=
04:00
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- (lim)(x->0)([100 x/(sin^(-1)x)]+[100(tan^(-1)x)/x])=
04:26
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- lim(x -> oo) (sqrt(x^2 - x - 1) - ax - b) = 0 where a > 0, then there ...
08:57
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03:15
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07:05
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- If lim(x->-a) (x^7+a^7)/(x+a)=7, where a lt 0 then ,there exists at ...
03:39
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- (lim)(x->\ oo)(x/(1+x))^x equals
03:11
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- (lim)(x->\ oo)(sin1/x+cos1/x)^x equals
01:03
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- (lim)(x->\ 0)(cosx)^(cot2x) equals
02:39
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- Evaluate the following limit: (lim)(x->pi/4)(1-t a n x)/(x-pi/4)
01:12
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- f:R to R is defined as f(x)= {{:(x^(2)+kx+3",",,"for "xge0),(2kx+3",",...
01:59
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02:05
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- lim(x->oo)((2x+1)^(40)(4x-1)^5)/((2x+3)^(45))=
03:57
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- Evaluate the following limit : (lim)(x->oo)(logx)/(x^n),\ n >0
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