Fermat's Last Theorem claims that these equations have no solutions. The difficulty in proving that this is the case revolves around the fact that there are an infinite number of equations ...

A mathematician and a computer scientist have just solved an "impossible" equation that has been considered unsolvable for centuries.

frac{-2\pm \sqrt{-16}}{2 \times 1}\) It is not possible to find the square root of a negative number, so the equation has no solutions. The graph of \(y = x^2 + 2x + 5\) does not cross or touch ...

It is not possible to find the square root of a negative number, so the equation has no solutions. The graph of \(y = x^2 + 2x + 5\) does not cross or touch the x-axis so the equation \(x^2 + 2x ...

More than 300 years ago, Isaac Newton wrote down his foundational laws of motion, and mathematicians have been working on solutions to the three-body problem pretty much ever since. There is no ...

But (and this is something that all of us forget on occasion) solving equations ... is no time to transfer much energy to the generated pulse. Of the remaining two solutions, one has a positive ...