solve: 4z square -24z +136 = 0
Answers
Answered by
0
Given: 4z² - 24z + 136 =0
This is simplified as 4(z²-6z+34) = 0
⇒ z²-6z+34 = 0
⇒ Using formula x= [-b±√(b²-4ac)]/(2a) for an equatiion ax²+bx+c=0
here a=1;b=-6,c=34
so z = [-(-6)±√(6²-4*1*34)]/(2*1)
= [6±√(-100)]/2
=3±5√(-1)
So z = 3±5*i is a complex number, where i =√(-1) is an imaginary number
sidhartth:
also prove it please
Similar questions