Derivadas

2sen(2x)

-2sen(2x)

-sen(2x)

2sen(2x)

$$e^x$$

$$2xe^{2x}$$

$$e^{2x}$$

$$2e^{2x}$$

f'(x)=g(x)h'(x)+h(x)g'(x)

f'(x)=g'(x)h(x)+h(x)g'(x)

f'(x)=g(x)h'(x)+h'(x)g(x)

f'(x)=g'(x)h(x)+h(x)g'(x)

4

3

2

1

6

5

3

4

$$f'\left(x\right)=4x+12x^3$$

$$f'\left(x\right)=4x+3x^3$$

$$f'\left(x\right)=12x^4+4x$$

$$f'\left(x\right)=4x+3x^4$$

$$f'\left(x\right)=x^0$$

$$f'\left(x\right)=-x^{-2}$$

$$f'\left(x\right)=x$$

$$f'\left(x\right)=x^{-2}$$

$$f'\left(x\right)=\frac{1}{2}x^{\frac{1}{2}}$$

$$f'\left(x\right)=x^{-\frac{1}{2}}$$

$$f'\left(x\right)=-\frac{1}{2}x^{\frac{1}{2}}$$

$$f'\left(x\right)=\frac{1}{2}x^{-\frac{1}{2}}$$

$$f'\left(x\right)=\lim_{h\rightarrow0}\ \frac{f\left(x+h\right)-f\left(x\right)}{h}$$

$$f'\left(x\right)=\lim_{h\rightarrow0}\ \frac{f\left(x+h\right)+f\left(x\right)}{h}$$

$$f'\left(x\right)=\lim_{x\rightarrow0}\ \frac{f\left(x+h\right)-f\left(x\right)}{h}$$

$$f'\left(x\right)=\lim_{h\rightarrow0}\ \frac{f\left(x\right)-f\left(x+h\right)}{h}$$

$$f'\left(x\right)=-3sen\left(3x\right)$$

$$f'\left(x\right)=3sen\left(3x\right)$$

$$f'\left(x\right)=-sen\left(3x\right)$$

$$f'\left(x\right)=sen\left(3x\right)$$