if one of the roots of the equation x²+bx+c=0, is 3i-4, find value of c
Answers
Answered by
2
Answer:
Step-by-step explanation:
Another root is 3i+4
Let the roots of the equation is a&b
Then x²-x(a+b)+ab=x²+bx+c .......(i)
=>a+b=3i+4+3i-4=6i
&ab=(3i+4)(3i-4)=9i²-16=-9-16=-25
Substitute a+b&ab values in (i) we get
x²-x6i-25=x²+bx+c
c=-25
Answered by
1
Answer:
value of C is -4
Step-by-step explanation:
suppose it x is 1 and bx is 3 so 3+1=4 and 4+-4 =0
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