# data[].attributes.body
$$ x_1 $$

# data[].attributes.body
$$ T_{1/2}$$

# data[].attributes.body
$$ a \; b \quad c \qquad d $$

# data[].attributes.body
$$ x \to \infty $$

# data[].attributes.body
$$ f'(x)$$

# data[].attributes.body
$$\lim_{h\rightarrow 0}\frac{f(x+h)
- f(x)}{h}$$

# data[].attributes.body
$$\frac{x+1}{2a\cdot b}$$

# data[].attributes.body
$$ F_y= \left( F_x \right) ^a$$

# data[].attributes.body
$$ a=\sqrt[x_2 - x_1]{\frac{y_2}{y_1}} $$

# data[].attributes.body
$$ a=\frac{y_2 - y_1}{x_2 - x_1} $$

# data[].attributes.body
$$\overrightarrow{AB}$$

# data[].attributes.body
$$a \cdot b$$

# data[].attributes.body
$$\sqrt[9-3]{117x}$$

# data[].attributes.body
$$\sqrt{x-4}$$

# data[].attributes.body
$$\int g(x)\; dx$$

# data[].attributes.body
$$\int_{a}^{b}f(x)\;dx$$

# data[].attributes.body
$$3^{2x}$$

# data[].attributes.body
$$ \frac{3}{x+4} $$