Derivative – Solved Problems Database
All the problems and solutions shown below were generated using the Derivative Calculator.
| ID |
Problem |
Count |
| 5101 | $ \, x \, $ | 1 |
| 5102 | $ \ln\left(3\right) $ | 1 |
| 5103 | $ 2.5{\cdot}\sin\left(x\right) $ | 1 |
| 5104 | $ \dfrac{1}{1000} $ | 1 |
| 5105 | $ \, x \, $ | 1 |
| 5106 | $ \dfrac{1}{{\left(\cos\left(x\right)\right)}^{3}} $ | 1 |
| 5107 | $ {y}^{3}{\cdot}{\mathrm{e}}^{3}{\cdot}x+x{y}^{2} $ | 1 |
| 5108 | $ \, x \, $ | 1 |
| 5109 | $ 3x-4 $ | 1 |
| 5110 | $ \, x \, $ | 1 |
| 5111 | $ \, x \, $ | 1 |
| 5112 | $ \, x \, $ | 1 |
| 5113 | $ {\mathrm{e}}^{2} $ | 1 |
| 5114 | $ \, x \, $ | 1 |
| 5115 | $ \, x \, $ | 1 |
| 5116 | $ 2x+5x{\cdot}{\mathrm{e}}^{x} $ | 1 |
| 5117 | $ fx $ | 1 |
| 5118 | $ \, x \, $ | 1 |
| 5119 | $ 55 $ | 1 |
| 5120 | $ \sqrt{\cos\left(\sqrt{x}\right)} $ | 1 |
| 5121 | $ 36t-16{t}^{2} $ | 1 |
| 5122 | $ {\left({x}^{3}-1\right)}^{2}+{\left(\sqrt{8}\right)}^{8} $ | 1 |
| 5123 | $ \, x \, $ | 1 |
| 5124 | $ \, x \, $ | 1 |
| 5125 | $ \tan\left({x}^{2}\right)-{\left(\tan\left(x\right)\right)}^{2} $ | 1 |
| 5126 | $ \, x \, $ | 1 |
| 5127 | $ \, x \, $ | 1 |
| 5128 | $ \dfrac{1}{2{x}^{2}+3x+1} $ | 1 |
| 5129 | $ \dfrac{8{\mathrm{e}}^{x}}{3{\mathrm{e}}^{x}+7} $ | 1 |
| 5130 | $ \dfrac{{t}^{2}}{{\left(\sqrt{t}\right)}^{2}}+1 $ | 1 |
| 5131 | $ \dfrac{250}{{x}^{2}} $ | 1 |
| 5132 | $ \, x \, $ | 1 |
| 5133 | $ ax{\cdot}\cos\left(3x\right) $ | 1 |
| 5134 | $ \sqrt{\cos\left(\sqrt{x}\right)} $ | 1 |
| 5135 | $ \dfrac{7}{x+2} $ | 1 |
| 5136 | $ {\left({x}^{3}-1\right)}^{2}+{\left(\sqrt{x}\right)}^{8} $ | 1 |
| 5137 | $ \, x \, $ | 1 |
| 5138 | $ -r{\cdot}\ln\left(1-{\mathrm{e}}^{x}\right) $ | 1 |
| 5139 | $ \dfrac{1}{{\left(\sin\left(x\right)\right)}^{3}} $ | 1 |
| 5140 | $ 3{\cdot}\sqrt{x}+\dfrac{2}{{x}^{5}} $ | 1 |
| 5141 | $ \, x \, $ | 1 |
| 5142 | $ 1 $ | 1 |
| 5143 | $ \, x \, $ | 1 |
| 5144 | $ \, x \, $ | 1 |
| 5145 | $ \, x \, $ | 1 |
| 5146 | $ \, x \, $ | 1 |
| 5147 | $ -a{\cdot}\ln\left(1-{\mathrm{e}}^{x}\right) $ | 1 |
| 5148 | $ 2x{\cdot}\sqrt{4-{x}^{2}} $ | 1 |
| 5149 | $ \, x \, $ | 1 |
| 5150 | $ \, x \, $ | 1 |
