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PEARSON IIT JEE FOUNDATION-LIMITS-LEVEL-1
- lim(x rarr 0) log((2x+1)/(5x+4))=.
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- lim(x rarr 3) (sqrt(x+3)+sqrt(x+6))/(sqrt(x+1)-2)=.
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- lim(x rarr 5) (sqrt(x+20)-sqrt(3x+10))/(5-x)=.
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- lim(x rarr -3) (x^(2)-2x-15)/(x^(2)+2x-3)=.
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- lim(x rarr oo) ((x-5)(x+7))/((x+2)(5x+1))=.
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- Evaluate: lim(x rarr 2)(f(x)-f(2))/(x-2), "where" f(x)=x^(2)-4x
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- Evaluate: lim(x rarr 9) (2x-7sqrt(x)+3)/(3x-11sqrt(x)+6).
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- lim(x rarr b) (sqrt(x)-sqrt(b))/(x-b)=.
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- lim(x rarr 3)(x-3)/(sqrt(x+6)-sqrt(2x+3))=.
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- lim(x rarr -2) (x+2)/(sqrt(2x+8)-sqrt(2-x))=.
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- Evaluate: lim(x rarr 1) [(logx^(3)+log((1)/(x^(2)))+log2)/(log(x^(3)+3...
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- lim(x rarr 3) (x^(-5)-(1)/(243))/(x-3)=.
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- lim(x rarr oo)(4x-3)/((2x+3))=.
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- Evaluate: lim(d rarr 3) (d^(3)-27)/(d-3).
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- lim(x rarr 3^(-)) sqrt(9-x^(2)) is a/an
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- Evaluate: lim(x rarr 4) (3x-8 sqrt(x)+4)/(5x-9sqrt(x)-2).
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- For some real number k, the value of lim(x rarr -k) (x^(5)+k^(5))/(x+k...
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- Evaluate: lim(x rarr 1) (f(x)-f(1))/(x-1), "where" f(x) = x^(2)-2x.
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- Evaluate: lim(x rarr a) (x^(1//5)-a^(1//5))/(x^(-4//5)-a^(-4//5)).
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- lim(x rarr oo)(6x^(4)+7x^(3)+2x+1)/(x^(4)+1)=.
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