answer:* Maximizing shareholder wealth * Maximizing the value of the firm * Minimizing the cost of capital * Ensuring the long-term survival of the firm

answer:The concept of the water cycle has been observed and pondered upon for centuries. Early observations dating back to hundreds or even thousands of years noticed the continuous movement of water on Earth, but there was a误解 that the amount of precipitation wasn't sufficient to replenish surface water sources. It was once thought that underground water played a significant role in maintaining surface reservoirs, a belief that turned out to be true. However, we now understand that groundwater ultimately originates from precipitation. Bernard Palissy, a French ceramicist and natural philosopher, is credited with proposing the water cycle similar to our current understanding around 1580 CE. Despite his insights, it wasn't until the 19th century that Palissy's ideas gained widespread acceptance. A major step in the scientific understanding of the water cycle came when Pierre Perreault conducted the first systematic study. In the late 18th century, he demonstrated that the flow of the Seine River was adequately sustained by the precipitation falling in its drainage basin. This study helped solidify the current understanding of the water cycle.

answer:2380 can be factorized as follows: 2380 = 2 times 1190 1190 = 2 times 595 595 = 5 times 119 119 = 7 times 17 Hence, 2380 = 2^2 times 5 times 7 times 17.

answer:To find the roots of the polynomial, we can use the quadratic formula: x = frac{-b pm sqrt{b^2 - 4ac}}{2a} where a, b, and c are the coefficients of the polynomial. In this case, we have a = -44/3, b = 13, and c = -22/3. Substituting these values into the quadratic formula, we get: x = frac{-13 pm sqrt{13^2 - 4(-44/3)(-22/3)}}{2(-44/3)} Simplifying this expression, we get: x = frac{-13 pm sqrt{169 + 3872/9}}{-88/3} x = frac{-13 pm sqrt{2351}}{-88/3} x = frac{1}{88} (-13 pm sqrt{2351}) x = frac{1}{88} (39 - isqrt{2351}) text{ or } x = frac{1}{88} (39 + isqrt{2351}) Therefore, the roots of the polynomial are x = frac{1}{88} (39 - isqrt{2351}) and x = frac{1}{88} (39 + isqrt{2351}). The roots of the polynomial are x = frac{1}{88} (39 - isqrt{2351}) and x = frac{1}{88} (39 + isqrt{2351}).