Math, asked by qwertyuiopasdfghjklz, 1 year ago

solve the eauation x⁴-4x²+8x+35=0 having given that one root is 2+√-3

Answers

Answered by miky
2
hey, just replace the `x` digit with the roots and do the problm ............
you will get it


Anonymous: One root is 2+√-3, one other root is 2-√-3.
Anonymous: Continuing with above, [x - (2+√-3)] and [x - 2-√-3)] are two factors of the given equation. Divide the given equation with expression [x-(2+√-3)]x[x-(2-√-3)]. You will get a resultant quadratic equation. Solve this quadratic equation for other roots.
Answered by pushyamimaddimeni200
0

Answer:

Step-by-step explanation:

x-(2-√3i))(x-(2-√3i))=0

X-2)²-(√3i)²=0

x²+4-4x+3=0

do synthetic division for this

Then we get x²++4x+5=0

Then do -b plus or minus square root of b²-4ac/2a u get the answer

Similar questions