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x^3*sin(3*x^2)/tan(32*x^5)

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  • Identical expressions

  • x^ three *sin(three *x^ two)/tan(thirty-two *x^ five)
  • x cubed multiply by sinus of (3 multiply by x squared ) divide by tangent of (32 multiply by x to the power of 5)
  • x to the power of three multiply by sinus of (three multiply by x to the power of two) divide by tangent of (thirty minus two multiply by x to the power of five)
  • x3*sin(3*x2)/tan(32*x5)
  • x3*sin3*x2/tan32*x5
  • x³*sin(3*x²)/tan(32*x⁵)
  • x to the power of 3*sin(3*x to the power of 2)/tan(32*x to the power of 5)
  • x^3sin(3x^2)/tan(32x^5)
  • x3sin(3x2)/tan(32x5)
  • x3sin3x2/tan32x5
  • x^3sin3x^2/tan32x^5
  • x^3*sin(3*x^2) divide by tan(32*x^5)
Limit of the function/ x^3*sin(3*x^2)/tan(32*x^5)

Limit of the function x^3*sin(3*x^2)/tan(32*x^5)

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The solution

You have entered [src] 
     / 3    /   2\\
     |x *sin\3*x /|
 lim |------------|
x->oo|    /    5\ |
     \ tan\32*x / /
$$\lim_{x \to \infty}\left(\frac{x^{3} \sin{\left(3 x^{2} \right)}}{\tan{\left(32 x^{5} \right)}}\right)$$ 
Limit((x^3*sin(3*x^2))/tan(32*x^5), x, oo, dir='-')
Lopital's rule
There is no sense to apply Lopital's rule to this function since there is no indeterminateness of 0/0 or oo/oo type
The graph
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Rapid solution [src] 
     / 3    /   2\\
     |x *sin\3*x /|
 lim |------------|
x->oo|    /    5\ |
     \ tan\32*x / /
$$\lim_{x \to \infty}\left(\frac{x^{3} \sin{\left(3 x^{2} \right)}}{\tan{\left(32 x^{5} \right)}}\right)$$
Expand and simplify
The graph
Limit of the function x^3*sin(3*x^2)/tan(32*x^5)
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