S1 la tano \( =\frac{3}{3} \) es agodo calcular e) \( \operatorname{sen} 0(2 x) \)

To solve the problem \( \sin(0 \cdot 2x) \), we need to understand the properties of the sine function and how it behaves with respect to multiplication and constants. The sine function, \( \sin(x) \), is defined as the ratio of the length of the opposite side to the hypotenuse in a right triangle with an angle of \( x \) degrees (or radians). When the angle is 0 degrees (or 0 radians), the sine of that angle is 0, because the opposite side of the triangle is 0 in length. Given the expression \( \sin(0 \cdot 2x) \), we can simplify it as follows: 1. First, we multiply the angle inside the sine function by 2x: \[ \sin(0 \cdot 2x) = \sin(0) \] 2. Since \( \sin(0) = 0 \) for any value of \( x \), the expression simplifies to: \[ \sin(0 \cdot 2x) = 0 \] Therefore, the value of \( \sin(0 \cdot 2x) \) is 0 for all values of \( x \).