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33,682 | F = F + 0 |
33,189 | (x^2 + z \cdot z)\cdot (-\frac{z}{x} + 1) = ((x^2 + z^2)^{1 / 2})^2\cdot (1 - z/x) |
2,036 | 8\cdot z\cdot \frac{\mathrm{d}x}{\mathrm{d}x} + \frac{\mathrm{d}z}{\mathrm{d}x}\cdot x\cdot 8 = \frac{\partial}{\partial x} (8\cdot x\cdot z) |
-12,909 | 25 + 10\cdot (-1) = 15 |
29,205 | \frac{52!}{47!} = 52*51*50*49*48 |
-1,902 | \pi \cdot \frac{17}{12} = 5/4 \cdot \pi + \dfrac{\pi}{6} |
-29,573 | 5\cdot x^3 = x^4\cdot 5/x |
-4,760 | (2\cdot (-1) + z)\cdot (z + (-1)) = 2 + z^2 - 3\cdot z |
6,369 | \frac{\partial}{\partial z} (z^3 + y^3) = 3z^2 + y * y \frac{\mathrm{d}y}{\mathrm{d}z}*3 |
-4,803 | 10^{4 + 2\cdot (-1)}\cdot 0.69 = 10^2\cdot 0.69 |