Derivative – Solved Problems Database
All the problems and solutions shown below were generated using the Derivative Calculator.
| ID |
Problem |
Count |
| 3401 | $ \, x \, $ | 1 |
| 3402 | $ \, x \, $ | 1 |
| 3403 | $ \, x \, $ | 1 |
| 3404 | $ \, x \, $ | 1 |
| 3405 | $ \dfrac{12x+15}{{\mathrm{e}}^{2x}} $ | 1 |
| 3406 | $ \dfrac{1}{{x}^{2}}+4 $ | 1 |
| 3407 | $ \dfrac{{x}^{3}}{{x}^{7}} $ | 1 |
| 3408 | $ 2{\cdot}\cos\left(\dfrac{x}{2}\right)+{\pi} $ | 1 |
| 3409 | $ 20{\cdot}\left(1-{2}^{\frac{x}{2}}\right) $ | 1 |
| 3410 | $ {x}^{2}{z}^{4} $ | 1 |
| 3411 | $ \, x \, $ | 1 |
| 3412 | $ \, x \, $ | 1 |
| 3413 | $ \dfrac{\sqrt{x-4}}{\sqrt{x+4}} $ | 1 |
| 3414 | $ 6{\cdot}\sqrt{x}+3{x}^{\frac{1}{6}} $ | 1 |
| 3415 | $ \dfrac{\sin\left(x\right)}{x} $ | 1 |
| 3416 | $ \, x \, $ | 1 |
| 3417 | $ \, x \, $ | 1 |
| 3418 | $ 6x{\cdot}\sqrt{x}+1 $ | 1 |
| 3419 | $ 15-30{y}^{-0.5} $ | 1 |
| 3420 | $ \, x \, $ | 1 |
| 3421 | $ \, x \, $ | 1 |
| 3422 | $ 3{t}^{3}{\cdot}\tanh\left(\dfrac{1}{{t}^{2}}\right) $ | 1 |
| 3423 | $ 20{\cdot}\left(1-{2}^{\frac{-x}{2}}\right) $ | 1 |
| 3424 | $ {\left(8{x}^{3}+2\right)}^{5} $ | 1 |
| 3425 | $ {x}^{3}{\cdot}{\mathrm{e}}^{{x}^{4}} $ | 1 |
| 3426 | $ \dfrac{-1}{2}{\cdot}{3}^{x-1}+3 $ | 1 |
| 3427 | $ 2{t}^{2}-3t $ | 1 |
| 3428 | $ {\left(8-3x\right)}^{\frac{3}{2}} $ | 1 |
| 3429 | $ \, x \, $ | 1 |
| 3430 | $ {\mathrm{e}}^{\frac{1}{2}} $ | 1 |
| 3431 | $ \, x \, $ | 1 |
| 3432 | $ \, x \, $ | 1 |
| 3433 | $ \sin\left(\cos\left(1000x\right)\right) $ | 1 |
| 3434 | $ {x}^{2}fx $ | 1 |
| 3435 | $ {\mathrm{e}}^{{x}^{6}} $ | 1 |
| 3436 | $ \, x \, $ | 1 |
| 3437 | $ -4{x}^{3}-13x $ | 1 |
| 3438 | $ 2{\cdot}\csc\left(x\right) $ | 1 |
| 3439 | $ 3{\cdot}\ln\left(6x+1\right) $ | 1 |
| 3440 | $ \, x \, $ | 1 |
| 3441 | $ \, x \, $ | 1 |
| 3442 | $ \dfrac{2x}{{x}^{2}+9} $ | 1 |
| 3443 | $ \, x \, $ | 1 |
| 3444 | $ \, x \, $ | 1 |
| 3445 | $ \, x \, $ | 1 |
| 3446 | $ \, x \, $ | 1 |
| 3447 | $ 8{x}^{\frac{1}{4}} $ | 1 |
| 3448 | $ {\left(\dfrac{x}{50}\right)}^{2} $ | 1 |
| 3449 | $ \sqrt{{\left(120-3t\right)}^{2}+{\left(200-4t\right)}^{2}} $ | 1 |
| 3450 | $ \sqrt{\ln\left(x\right)} $ | 1 |
