Yes, politics and sports should be strictly separated. Sports should be a unifying and inclusive activity that brings people together regardless of their political beliefs. When politics becomes intertwined with sports, it can lead to division and conflict among athletes and fans. Additionally, athletes should be able to express their political views without fear of backlash or repercussions from their sports organizations. Keeping politics and sports separate allows both to fulfill their respective roles in society without compromising the integrity of either. **

While some argue that sports and politics should be strictly separated, it is important to recognize that sports have often been intertwined with political and social issues. Athletes have used their platforms to bring attention to important causes and advocate for change. Additionally, major sporting events often have political implications, such as the Olympics being used as a platform for countries to showcase their power and influence. Therefore, it may not be feasible or even desirable to strictly separate sports and politics, as they are often interconnected. Instead, it is important to find a balance that allows for meaningful expression and dialogue within the world of sports. **

I was raised with a balance of structure and freedom. My parents set clear expectations and rules, but also allowed me to explore and make my own choices within those boundaries. This approach helped me develop a sense of responsibility and independence while still feeling supported and guided. **

It depends on the context and what "it" refers to. Without more specific information, it is difficult to determine if something is strictly forbidden. In general, rules and regulations vary depending on the situation and location, so it is important to clarify what is being referred to in order to determine if it is strictly forbidden. **

Yes, there are functions that strictly decrease and have a strictly increasing derivative. One example is the function f(x) = -x^3, which is strictly decreasing for all x, but its derivative f'(x) = -3x^2 is strictly increasing for all x. This means that as x increases, the rate of decrease of f(x) also increases. Therefore, it is possible for a function to exhibit this behavior. **

Boys are often judged more strictly in sports than girls due to societal expectations and stereotypes surrounding masculinity and athleticism. There is a cultural belief that boys should excel in physical activities and demonstrate strength and competitiveness, leading to higher scrutiny of their performance. Additionally, there may be a perception that boys have a natural advantage in sports, so they are held to higher standards to prove their abilities. This can create added pressure on boys to perform well and meet certain expectations in sports. **

No, the product sequence of two strictly monotonically increasing sequences is not strictly monotonically decreasing. When you multiply two strictly monotonically increasing sequences, the resulting product sequence will also be increasing, as the product of two positive numbers is always positive. **

A function is strictly monotonic if it is either strictly increasing or strictly decreasing. This means that for any two points in the function's domain, the function values at those points are either strictly increasing or strictly decreasing. In other words, the function does not have any plateaus or flat regions where the function values remain constant. **