Limit of (3*x - 5*1/(x^2)) / (sqrt(x) - e^x)
Instant step-by-step solution for (3*x - 5*1/(x^2)) / (sqrt(x) - e^x)
How to find the limit of (3*x - 5*1/(x^2)) / (sqrt(x) - e^x)
To find the limit of (3*x - 5*1/(x^2)) / (sqrt(x) - e^x), we use standard limit laws, algebraic simplification, and L'Hôpital's rule. Our AI-powered calculator breaks down the steps.
Practice More Problems
Limit of (ln(x) * tan(x)) / cos(x)
Find limit (ln(x) * tan(x)) / cos(x)
Derivative of 7*cos(x)
Find limit 7*cos(x)
Integral of 5*x + 4*x
Find limit 5*x + 4*x
Derivative of sin(5*x)*cos(5*x)
Find limit sin(5*x)*cos(5*x)
Limit of (5*cos(x) - 5*1/x) / (tan(x) - x^2)
Find limit (5*cos(x) - 5*1/x) / (tan(x) - x^2)
Derivative of (x^2+4)^4
Find limit (x^2+4)^4
Derivative of e^(2*x-5)
Find limit e^(2*x-5)
Derivative of e^(3*x)*sin(5*x)
Find limit e^(3*x)*sin(5*x)
Limit of 3*ln(x)^2 - x^3^2
Find limit 3*ln(x)^2 - x^3^2
Integral of -1/sqrt(1-x^2) + 5*x^3 + 5*1/(1+x^2)
Find limit -1/sqrt(1-x^2) + 5*x^3 + 5*1/(1+x^2)