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| x^2 | x^ | \log_ | \sqrt | \nthroot[\msquare] | \le | \ge | \frac <\msquare> | \cdot | \div | x^ | \pi |
| \left(\square\right)^ | \frac | \frac <\partial> | \int | \int_<\msquare>^ | \lim | \sum | \infty | \theta | (f\:\circ\:g) | f(x) |  |
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| x^2 | x^ | \log_ | \sqrt | \nthroot[\msquare] | \le | \ge | \frac <\msquare> | \cdot | \div | x^ | \pi |
| \left(\square\right)^ | \frac | \frac <\partial> | \int | \int_<\msquare>^ | \lim | \sum | \infty | \theta | (f\:\circ\:g) | f(x) | |
| - \twostack | \lt | 7 | 8 | 9 | \div | AC |
| + \twostack | \gt | 4 | 5 | 6 | \times | \square\frac |
| \times \twostack | \left( | 1 | 2 | 3 | - | x |
| ▭\:\longdivision | \right) | . | 0 | = | + | y |
\mathrm \mathrm \mathrm \mathrm \mathrm
asymptotes
critical points
derivative
eigenvalues
eigenvectors
extreme points
implicit derivative
inflection points
intercepts
inverse laplace
partial fractions
geometric test
alternating test
telescoping test
pseries test
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Description
Present exponents in their logarithmic forms step-by-step
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