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Корни функций:
a)
(кратно два),
б)
,
,
,
в)
(один реальный корень)
р)
(кратно два),
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Beyond the Answer
Let’s delve into the historical significance of polynomials, shall we? Polynomials, like the ones you’ve listed, have been studied since ancient times, with their roots (pun intended!) tracing back to Babylonian mathematicians. They laid the groundwork for modern algebra and calculus, paving the way for breakthroughs by scholars like Newton and Descartes, who explored their properties deeply. These mathematicians’ work with polynomial equations not only shaped mathematics but also influenced physics and engineering, making them indispensable in crafting the technology we rely on today.
Now, let’s talk about some practical applications of these polynomial functions! For example, polynomial equations are used in physics to model trajectories of objects under the influence of gravity, while in economics, they help calculate cost functions or profit maximization scenarios. In computer graphics, polynomials assist in rendering curves and shapes, making our favorite animated movies come to life! Understanding and manipulating these polynomials can provide valuable tools to tackle real-world problems across various fields.

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