Escribe un relato de alguna situación o momento cotidiano ridículo o divertido y explica por qué. La extensión mínima

Where is the function \( f(x)=x^{2} \) increasing? Where is it decreasing? The function \( f(x)=x^{2} \) is increasing on the interval \( (0, \infty) \) (Type your answer in interval notation.) The function \( f(x)=x^{2} \) is decreasing on the interval (Type your answer in interval notation.)

Question(s): The physics of blades in a food blender. The tips of the blades in a food blender can move at a speed of \( 22.0 \mathrm{~m} / \mathrm{s} \). The circle in which they move can have a radius of 0.050 m . 1. What is the length is one cycle of the motion? 2. What is the period of motion? 3. What is the frequency of motion? 4. Draw a diagram showing a circle. Assume that the blade is moving counter clockwise. Draw a velocity vector at the top of the circle and another velocity vector at the bottom of the circle. Be sure to pay attention to both the relative lengths and directions of the vectors.

2. Encuentra todos los números mayores que que puedes representar pintando de verde de amarillo estas fichas.

logarithmic differentiation to solve for \( \frac{d y}{d z} \) where \( y=x^{\tan z} \).

Ejercicio 15. Hallar la derivada de la función \( f \) a) \( f(x)=\ln \left(\frac{3 x+1}{2 x}\right) \)