Tích Phân-Level1-nháp

$$\int_a^b[f(x)+g(x)]dx=\int_a^bf(x)dx+\int_a^bg(x)dx$$

$$\int_a^bkf(x)dx=k\int_a^bf(x)dx$$

$$\int_a^bf(x)g(x)dx=\int_a^bf(x)dx\cdot\int_a^bg(x)dx$$

$$\int_a^b[f(x)-g(x)]dx$$ $$=\int_a^bf(x)dx\int_a^bg(x)dx$$

$$\int_a^bf(x)dx=f(b)-f(a)$$

$$\int_a^bf(x)dx=F(b)-F(a)$$

$$\int_a^bf(x)dx=F(a)-F(b)$$

$$\int_a^bf(x)dx=F(b)+F(a)$$

$$\int_a^cf(x)dx+\int_c^bf(x)dx=\int_a^bf(x)dx$$

$$\int_a^bf(x)dx+\int_a^cf(x)dx=\int_c^bf(x)dx$$

$$\int_a^bf(x)dx-\int_a^cf(x)dx=\int_c^cf(x)dx$$

$$\int_a^bf(x)dx+\int_c^af(x)dx=\int_c^bf(x)dx$$

$$\int_a^bf(x)dx+\int_c^bf(x)dx=\int_a^cf(x)dx$$

$$\int_a^bf(x)dx=\int_a^bf(t)dt$$

$$\int_a^bf(x)dx=\int_b^af(x)dx$$

$$\int_a^af(x)dx=0$$

$$\int_a^bf(t)dt=F(t)|_a^b$$

$$\int_a^bf(t)dt=(\int f(t)dt)|_a^b$$

$$\int_a^bf(x)dx=\int_a^bf(t)dt$$

$$\int_a^bf\left(t\right)dt=F\left(a\right)-F\left(b\right)$$

$$\int_a^bf(x)dx=\int_a^bf(t)dt$$

$$\int_a^bf(x)dx=-\int_b^af(x)dx$$

$$\int_a^bkdx=k(a-b),\ \forall k\in R$$

$$\int_a^bf(x)dx=\int_a^cf(x)dx+\int_c^bf(x)dx$$

$$\int_a^af(x)dx=1$$

$$\int_a^bf(x)dx=-\int_b^af(x)dx$$

$$\int_a^cf(x)dx+\int_c^bf(x)dx=\int_a^bf(x)dx\$$

$$\int_a^bf(x)dx=\int_a^bf(t)dt$$

$$\int_a^bf(x)dx=\int_b^af(x)dx$$

$$\int_a^bf(x)dx=\int_a^cf(x)dx+\int_c^bf(x)dx$$ $$,\forall c\in R$$

$$\int_a^bf(x)dx=\int_a^bf(t)dt$$

$$\int_a^af(x)dx=0$$

$$\int_0^1f(x)dx$$

$$\int_0^1-F(x)dx$$

$$\int_0^1F(x)dx$$

$$\int_0^1-f(x)dx$$

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