You cannot prove it because it is not true. Some quintics ARE solvable.
For example, if all the coefficients (in a quintic in x) sum to 0 then (x - 1) is a factor. So one solution is x = 1 and you are left qith a quartic. If the sum of odd coeffs equals the sum of even coeffs then (x + 1) is a factor. So, in some cases, at least, quintics are solvable.
A general quintic can be solved using numeric methods. It may be an approximate solution but then even the solution to x2 = 2, in decimal terms, is approximate.
This is called the Abel-Ruffini theorem.
I can give you several example sentences.That problem is just not solvable.I think that's a solvable situation if we work together.Is the math problem solvable?
No.
maybe maybe not
A general quintic can be solved using numeric methods. It may be an approximate solution but then even the solution to x2 = 2, in decimal terms, is approximate.
Jerry Michael Shurman has written: 'Geometry of the quintic' -- subject(s): Curves, Quintic, Quintic Curves, Quintic equations
The puzzle was easily solvable.
Daniel Boone Lloyd has written: 'Some properties of rational quintic equations' -- subject- s -: Equations, Quintic, Quintic equations 'The Middletons and kindred families of southern Maryland'
Marguerite Lehr has written: 'The plane quintic with five cusps ..' -- subject(s): Quintic Curves
This is called the Abel-Ruffini theorem.
I can give you several example sentences.That problem is just not solvable.I think that's a solvable situation if we work together.Is the math problem solvable?
quintic
well, when i had one done they did use dis solvable ones but all dentists may not.
No.
"Solvable" typically refers to a problem or puzzle that can be solved, while "soluble" refers to a substance that can be dissolved in a liquid.
maybe maybe not